WEBVTT

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*This machine-generated transcript may have errors. If remediation or a manually-generated transcript is needed, please contact NLM Support at https://support.nlm.nih.gov.*

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Radiographic processing is necessary for the

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production of the useful visible image.

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It links exposure to interpretation and

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influences quality.

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An understanding of basic sense saitama tree is necessary

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for subsequent lectures.

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Sensei Tom a tree is defined and the anatomy of the

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sensitive metric curve is detailed

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density and contrast are discussed and

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methods of their calculations are presented.

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When we look at the graze of

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a radiograph,

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we're looking at the anatomy as portrayed in

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this picture,

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this radiograph.

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We're looking at bits of information and we're trying

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to understand from

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analyzing these shades of gray,

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what's right or wrong with the patient.

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Now,

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as we look at the bits of anatomy as expressed as

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shades of gray or black or the absence of

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blackness,

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then we really are judging the quality of the

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radiograph by many criteria.

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One of course is positioning visualization

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of the anatomical part.

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We also are judging the general shades of

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gray by a subjective means.

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We are personally saying,

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well I like this shade of gray or I like this level

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of density or this

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cleanliness in the areas where there should be no density.

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So we need a way in which we can

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look at the radiograph,

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the shades of gray,

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the gray scale in a way that is not

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subjective but is more technically

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scientific or more technically

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correct.

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And this method has provided us by the

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system or the word that

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describes a system called Sensei tom a tree,

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sensitization or sensitizing means to

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expose.

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And sensitive geometry is a measure

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of exposures.

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So first of all,

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let's consider some of the

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definitions that we're going to be dealing with and some of the components

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of Sensei tom a tree.

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First of all,

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density is a measure of the blackening

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on the film.

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This is simply the amount of silver

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in a given area and basically what we

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talk about a radiograph as the whole film being

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exposed.

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Some of the areas of course are non anatomical,

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but wherever we have density,

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we have blackening on the film.

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We have piles of silver.

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Now you can have a high density as we see here.

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It's very black and we have a low density,

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Usually in radiography,

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we very seldom have a use for a density that is

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greater than 3.0 as a matter of fact,

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the eye does not respond unaided to a

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density that is greater than 3.0

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On the other hand,

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the lowest density that we might use or have

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available to us would be approximately .18.

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When we talk about densities often times,

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people will just say simply a density of 18,

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but they mean 0.18.

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The point here is that

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a density of .18 is the inherent

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fog and loss of density due to

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the structure of the film.

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This is often said to be manufacturing base plus fog.

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In reality we know that we have a very

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thick piece of bass on seven mils in thickness

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that is seven thousands of an inch thick.

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That the gelatin layer is very,

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very small relative to this.

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Both gelatin layers together only accounting for

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approximately half a mil thickness.

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The density this 0.18 density

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that we're talking about uh is

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primarily due to loss of density in the

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base.

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The base,

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of course,

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is a plastic base.

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As light passes through it,

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it's attenuated,

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it's absorbed,

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it's deflected or refracted so that the

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light doesn't continue to pass through the base and out the

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other side.

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That means that as we perceive light

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passing through this base,

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some will appear to have been lost in

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an average film.

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Fresh out of the out of the film been placed into a

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processor and developed fixed and washed,

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in which there has been no exposure except

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manufacturing and hopefully the correct story.

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So there's no added density.

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We will find a base plus fog of .18

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Of this .18 Over

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75% will be due to the loss of light passing through the

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base or approximately .16.

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The difference between .16 and

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.18 is .02.

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And this is usually the maximum amount of

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manufacturing fog that is generated in the

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gelatinous or gelatin layers or

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recording media in the gelatin layers that which we normally

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call the emotions.

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So you can see that the manufacturing fog is very,

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very small.

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And that most of this base plus fog

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density is due to the attenuation of

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flight or the non passing of light through the

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base material.

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Of course,

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the base also has a slight blue tint and this

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helps the radiologist in making his

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visualization of the information.

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Let's look further at our scale of

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grays.

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We know what the high limit is and the low limit,

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but what would the entire scale look

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like if we had many levels here?

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We see that we're going from a density of zero.

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There is no silver at this level,

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The density of zero.

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And then we start to get more and more

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silver.

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So therefore we get more and more blackening

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At the highest level.

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You can see that it's very black.

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Matter of fact,

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it's so black that you probably cannot distinguish

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between a level of 2.5 and

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3.0,

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so we have a full scale of densities.

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How do we measure these densities?

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Well,

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when we have a piece of film,

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whether it has anatomy or it has a sensitive

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metric shade of grays we see

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here,

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we measure by having a light source

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and calibrated light source that will pass light

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through the film,

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we can monitor how much light is

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going to pass through the film and how much light actually

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comes out the other side.

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So the difference between the incident light and the

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light that actually comes out through the film,

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the transmitted light allows us to

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calculate the amount of density.

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We measure density in this case

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as you see here,

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the light source as such and the measurement device

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are all contained in one and this is done

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on a density thomas.

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A dense odometer measures density.

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This is a very common one that's readily available.

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I should hasten to point out that as you can see,

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the individual here is monitoring this

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sensitive metric strip,

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the shades of gray and we had the light

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table and a photo multiplier tube and then

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the sweet pan that when you have a unit with a

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sweet pan,

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that you on occasion have to make an

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interpretation of of exactly where that needle

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lies insofar as between one point and the

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next point.

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And that many times people

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assume unfortunately,

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that when they buy themselves a dense odometer,

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that this really is the key to quality

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quality control system.

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This is not necessarily so because it's

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obvious that when you have a need to make an

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interpretation in the reading of a density,

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that the difference between one person's method of reading and

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interpreting can lead to an error as compared with

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another persons.

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So in general,

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when you buy a density tom attar,

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the biggest expense is the allocating of one

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person's time to do all of the sense of the metric and density

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metric reading of films and plotting

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interpretation and we'll get into this as we go along.

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Now if we take these two

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skulls,

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we can see that there's a

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very slight difference between the two skull

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densities.

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At the point where the circle is of course there's a

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slightly greater density in the overall radiograph.

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But at these two spots which

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are identical in the amount of exposure passing

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through this part of the anatomy,

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We have a difference of density of .6,

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so 2.55

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or a difference of .05.

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That's a very small amount of difference.

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But the I can see this small amount of

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difference between the two.

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It's this ability to see the small

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amounts of differences that allows us to say that the

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I really is a very excellent density

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metric tools with training your eye can be a

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very critical tool.

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It can help you to ascertain whether or not you have too much

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density,

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too little density.

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And this is really why we need to understand since optometry,

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so that we can better judge the quality of the

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radiograph as to too much

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density or too little density and thereby relate to

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whether or not we're correctly visualizing the anatomy.

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Now keep in mind that we talked about density is the

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amount of blackening on the film.

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We measure density by the

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amount of light passing through the film.

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And we see here that when we have 100% light

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transmitted,

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we have zero density.

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There is no density.

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There is no silver,

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there's nothing to block the light.

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So all the light passes through.

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And when we have 10% of the light being

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transmitted,

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we have a density of one.

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These numbers 012,

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three are logarithmic numbers

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as a measure of the amount of

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light being transmitted.

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There's a another way of expressing it as the log

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of the inverse of the transmit points of light

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through the film.

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But basically we have this kind of a density scale

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012 and three.

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This is our full range for medical radiography.

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Industrial radiography sometimes

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uh has a tendency goes high as a level of

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density of five.

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And of course as I mentioned,

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this is beyond the capability of the eye.

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So they need very hot,

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bright lights,

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hot lights to be able to read these very high densities.

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Now let's consider the difference between

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densities.

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The difference between densities is the definition of

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contrast contrast is a difference between

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two or more densities.

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We've often heard the little

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statement that contrast

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contrast enhances the visibility of

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detail.

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It enhances the visibility,

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does not create detail,

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does not create detailed sharpness.

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It simply enhances the visibility of detail

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allows us to see differences if you will.

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So if we have a large difference between two things,

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then we can more easily see that there is this difference.

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Another way of saying it is if we have two densities of equal

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values side by side,

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if they appear equal Then we see no difference

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between the two.

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But we know that the anatomy of a patient is

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made up of many anatomical

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differences.

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And you've probably even heard the mhm.

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The phrase anatomical contrast because of

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these differences between bone tissue,

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air water and things of this nature within the

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physiological structure of the patient.

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So contrast is a difference between two

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densities two or more densities.

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Here we see two numbers and we can

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say that just these pure numbers.

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1.26.

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If we take away .26,

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the difference is 1.00.

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So this number,

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1.00 is a difference.

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These numbers are,

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as I said,

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just simply numbers but they could represent

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Densities to different densities.

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And the 1.00 then would

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be our contrast number.

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It would be the result of subtracting one from the other.

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And this will tell us the difference the amount of

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density that is between these two

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extremes.

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In this slide we see a more practical example in

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which there is

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in this particular scale,

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really only two steps of density,

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1.5 and

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3.0 Remember at zero we have

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all the light passing through 100% transmission.

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And here where we have some density,

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there's less light and at 3.0,

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there's very little light passing through.

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Look at this scale over here notice that

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there's a lot of shades of gray in between

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Now,

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which scale would be a long scale of contrast,

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which would be a short scale of contrast.

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Well,

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basically we can say that This is the more

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contrast e of the two gray

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scales of the two cents symmetric strips.

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This is more contrasting.

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It has higher contrast and we

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can see that there's less gray steps

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in this scale.

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So it is a short scale of contrast.

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So we have what seems to be conflicting terms.

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We have a short scale of contrast and

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yet it's high contrast here.

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We have a long scale of contrast but it's

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low contrast.

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Notice the difference between the various steps

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here Between this step and the next one.

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We have a difference of .5.

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We take 1.0 we subtract .5 and the

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difference is .5 so we have a difference Or a

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contrast of .5 Over

14:14.100 --> 14:14.640
here.

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If we take the difference between 1.5 and

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its next adjacent step,

14:18.770 --> 14:20.110
we see that that's 3.0,

14:20.110 --> 14:22.060
the difference is 1.5,

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So it's 1.5 as a contrast number

14:25.530 --> 14:26.960
versus .5.

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The contrast level here is approximately three times

14:30.710 --> 14:33.500
greater than is the contrast expressed by all of

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these shades of gray in this long scale

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of contrast example.

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So we have short scale of contrast.

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We have long scale contrast.

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Most people just simply call it low

14:46.910 --> 14:49.350
contrast or high contrast.

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Let's look more closely at how contrast might aid

14:52.340 --> 14:54.050
our interpretation of information.

14:54.440 --> 14:56.960
We can see here that there is two

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slides.

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We could say that one has high contrast and one is

15:00.410 --> 15:00.910
low.

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You may not really like either

15:03.490 --> 15:04.180
radiograph,

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but let's consider first of all that

15:07.040 --> 15:09.910
in this image is very bright.

15:09.920 --> 15:11.330
There's blacks and whites.

15:11.480 --> 15:13.860
This is a very high contrast image,

15:14.540 --> 15:16.630
but notice the detail of this little

15:17.040 --> 15:18.560
unusual Q popular here.

15:19.640 --> 15:20.960
We can see the railing.

15:20.960 --> 15:23.060
We can see that it's attached to the building,

15:24.940 --> 15:27.800
but also notice that we don't see any clouds

15:28.180 --> 15:29.750
and down on the side here,

15:29.800 --> 15:32.720
it's very difficult to see the distinguishing piles

15:32.810 --> 15:34.140
of snow.

15:34.150 --> 15:36.250
And yet we can very easily see this window

15:37.210 --> 15:39.380
and we can see some of the details around the windows,

15:39.380 --> 15:40.160
the landscape.

15:40.540 --> 15:40.650
Now,

15:40.650 --> 15:43.600
let's go to the next radiograph and where we have a lot of

15:43.990 --> 15:44.780
densities,

15:44.790 --> 15:47.680
a lot of shades of gray and there's

15:47.680 --> 15:48.520
very little white,

15:49.940 --> 15:51.300
characteristically little black,

15:51.300 --> 15:53.980
There's a lot of shades of darkness,

15:54.020 --> 15:56.340
dark grays in this radiograph.

15:56.340 --> 15:59.260
We see that you can't really tell that

15:59.260 --> 16:01.480
there's a post here connecting the cumulus.

16:01.480 --> 16:04.180
It's very difficult to see and yet notice all the

16:04.180 --> 16:06.710
beautiful clouds in the sky that we missed before.

16:06.710 --> 16:09.000
The other radiograph down here.

16:09.000 --> 16:09.930
It's very difficult.

16:10.150 --> 16:13.050
You may not be able to see that there's a window there or how the land

16:13.050 --> 16:15.510
slopes and yet in these

16:16.140 --> 16:18.170
formations of the snow on bushes,

16:18.170 --> 16:21.030
we can more easily see all of the intricate shapes.

16:21.640 --> 16:24.060
So this is to say that we may

16:24.820 --> 16:27.210
consider high contrast and radiography.

16:27.220 --> 16:28.130
Most people do.

16:28.140 --> 16:30.730
Most people are very concerned about high contrast,

16:31.240 --> 16:33.990
but this does not mean that we use the highest contrast

16:33.990 --> 16:34.570
possible.

16:34.950 --> 16:37.840
Nor does it mean that we have a system that of course would have no

16:37.840 --> 16:38.490
contrast.

16:38.490 --> 16:41.450
We need contrast to see differences to see the subtle

16:41.450 --> 16:42.760
differences of the anatomy.

16:43.840 --> 16:46.140
We do have a problem in selecting

16:46.140 --> 16:48.770
contrast and trying to come up with the best system.

16:48.780 --> 16:51.600
We neither need low contrast nor the highest

16:51.600 --> 16:52.830
possible contrast,

16:52.840 --> 16:54.850
but we do need contrast

16:56.040 --> 16:56.230
here.

16:56.230 --> 16:58.140
We see a schematic,

16:58.260 --> 16:58.880
if you will,

16:58.880 --> 17:00.900
it's a uh phantom

17:01.070 --> 17:04.020
exposure in which we have a synth

17:04.030 --> 17:07.010
synthetic contrast media

17:07.010 --> 17:07.660
injected.

17:08.640 --> 17:11.560
One is a low contrast exposure

17:11.560 --> 17:13.300
and the other is a high contrast exposure.

17:13.310 --> 17:13.960
Can you tell?

17:13.970 --> 17:16.780
Which is which keep in mind that these are

17:16.780 --> 17:17.930
phantom exposures,

17:18.640 --> 17:19.060
wow.

17:19.440 --> 17:21.860
In this case there's very little grays.

17:21.870 --> 17:24.820
And over here there's a lot of grays here where there's a little

17:24.820 --> 17:25.240
grays.

17:25.240 --> 17:27.870
We see no information in what might

17:27.870 --> 17:30.270
be the intestinal track

17:30.840 --> 17:33.800
in this case there is just the faint image of

17:33.810 --> 17:34.820
some information.

17:34.830 --> 17:37.170
Some particles or something there.

17:38.240 --> 17:38.600
Well,

17:38.610 --> 17:40.550
really neither one is very acceptable.

17:40.940 --> 17:43.280
But what if we balanced our contrast?

17:43.280 --> 17:45.830
We came out with a system that gave us

17:45.930 --> 17:48.150
not maximum contrast nor minimal,

17:48.150 --> 17:50.360
but just the right amount as here.

17:51.120 --> 17:53.350
Now we can see the information very clearly

17:53.940 --> 17:56.540
we have some shades of gray but we have a

17:56.540 --> 17:58.140
difference between these shades of gray.

17:58.140 --> 18:00.490
We have a contrast level here.

18:00.500 --> 18:03.340
It's washed out and here is masked over

18:03.340 --> 18:04.650
by gray's.

18:04.720 --> 18:07.720
So this is an excellent example

18:07.730 --> 18:10.270
of balancing to achieve the best

18:10.270 --> 18:11.770
contrast that we can.

18:13.340 --> 18:16.320
All of this discussion on contrast is

18:16.320 --> 18:19.310
a difference between densities and the definition of

18:19.310 --> 18:19.730
density.

18:19.730 --> 18:22.450
Just the amount of blackening on the film is the

18:22.450 --> 18:24.630
basis of sensitive geometry.

18:24.900 --> 18:27.140
We might define basic sense optometry

18:27.440 --> 18:30.320
as the quantitative measure

18:30.330 --> 18:33.070
of the response of film to exposure

18:33.070 --> 18:33.950
and development.

18:34.540 --> 18:37.540
Probably the thing that confuses most people is the fact

18:37.540 --> 18:40.060
that this statement is exposure

18:40.440 --> 18:41.510
and development,

18:41.710 --> 18:44.510
not just exposure or not just development

18:44.730 --> 18:47.410
but the development along with the exposure,

18:47.430 --> 18:50.000
each one influences the

18:50.010 --> 18:51.170
response of the film.

18:51.840 --> 18:54.770
So sensitive geometry is the quantitative

18:55.070 --> 18:57.650
measure of the

18:57.650 --> 18:59.350
response of film too,

18:59.740 --> 19:01.960
exposure and development.

19:02.540 --> 19:04.760
And of course development means processing.

19:05.540 --> 19:08.310
If we look at the basis of uh

19:08.320 --> 19:09.240
sense of geometry,

19:09.240 --> 19:11.090
there is a system employed here,

19:11.110 --> 19:14.080
There's four things we need to do to generate

19:14.080 --> 19:17.040
some information sense symmetrically or technically if

19:17.040 --> 19:17.450
you will,

19:18.140 --> 19:20.730
we can say that we first of all have to expose,

19:20.740 --> 19:23.660
we have an exposure factor development of course

19:24.240 --> 19:25.620
and then we measure,

19:25.630 --> 19:28.570
we make a measurement such as with our eyes

19:28.580 --> 19:31.010
value judgment or we might use a dense

19:31.010 --> 19:32.830
odometer and then we interpret,

19:32.830 --> 19:34.030
we make an interpretation,

19:34.030 --> 19:34.700
we say,

19:34.700 --> 19:36.660
well is this good or bad?

19:37.140 --> 19:40.110
Let's look more closely at how we can use

19:40.110 --> 19:41.210
this up here,

19:41.210 --> 19:43.830
We've made the exposure with an image quality device

19:44.440 --> 19:47.320
most usually called a stepped wedge and most

19:47.320 --> 19:50.080
step wedges are referred to as a square root of two step

19:50.080 --> 19:50.480
wedge,

19:50.490 --> 19:53.480
although many seldom are of the less

19:53.480 --> 19:54.270
expensive type.

19:55.540 --> 19:58.480
We have a series of steps so that with one exposure

19:58.490 --> 20:01.430
we get many little exposures and this

20:01.430 --> 20:04.200
just saves some work and time and it helps us to produce a more

20:04.200 --> 20:07.170
uniform film and symmetrically

20:07.740 --> 20:09.910
so this would be our exposure device.

20:10.050 --> 20:12.710
And then we make an image on the film and this is

20:12.710 --> 20:13.380
processed.

20:13.730 --> 20:14.760
And then we plot,

20:15.340 --> 20:18.330
we measure and plot and then we interpret the shape

20:18.330 --> 20:19.060
of this curve,

20:19.950 --> 20:22.870
notice that we're plotting the log relative

20:22.870 --> 20:25.460
exposure against the total density

20:25.650 --> 20:26.740
gannon log units.

20:27.840 --> 20:30.680
And we need to look more closely at how this

20:30.680 --> 20:31.410
all works.

20:31.940 --> 20:33.060
So let's continue.

20:33.060 --> 20:35.850
And first of all consider this is our exposure

20:35.850 --> 20:36.460
device.

20:37.040 --> 20:39.790
We have a basically a square root of two

20:39.800 --> 20:41.160
aluminum stepped wedge.

20:41.540 --> 20:43.580
We of course have it very thick here,

20:43.580 --> 20:45.670
so less exposure will pass through.

20:45.780 --> 20:48.750
Down here is thinner and more will pass through and the image will

20:48.750 --> 20:49.280
be darker.

20:49.280 --> 20:51.060
So this gives us a shade of grays.

20:51.310 --> 20:54.210
We have a lead block here which will provide an area where there is

20:54.210 --> 20:54.790
no exposure.

20:54.790 --> 20:57.700
So we may monitor the base plus fog density to

20:57.700 --> 21:00.580
see how this influences the entire shade of

21:00.580 --> 21:01.140
grays.

21:01.140 --> 21:01.500
Of course,

21:01.500 --> 21:03.390
of the baseball song is very high.

21:03.390 --> 21:06.100
Then this will influence all of these steps equally.

21:07.120 --> 21:07.570
Next,

21:07.570 --> 21:10.500
after we made the exposure under controlled conditions

21:10.500 --> 21:11.500
and we process,

21:12.040 --> 21:14.800
then we end up with a gray scale.

21:15.090 --> 21:16.550
And using the density thermometer,

21:16.760 --> 21:19.690
we can apply these numbers and we can

21:19.690 --> 21:21.880
find out how the densities

21:22.040 --> 21:22.710
increase.

21:24.140 --> 21:25.840
Using these numbers.

21:25.840 --> 21:28.700
Then you can see along here we have an exposure

21:29.240 --> 21:32.060
and we have densities and we plot now notice

21:32.060 --> 21:34.390
that this is not a nice straight line.

21:34.600 --> 21:37.360
It has a change to it.

21:37.930 --> 21:40.770
This light area down here we have a

21:40.770 --> 21:43.690
light slowly increasing area here.

21:43.700 --> 21:46.690
Then it increases more uniformly up through this

21:46.690 --> 21:49.560
area and then it starts to drop

21:49.560 --> 21:50.060
off.

21:50.070 --> 21:52.430
It decreases in its rate of

21:52.440 --> 21:54.560
density increments increasing.

21:55.540 --> 21:58.420
So we can add some anatomy to this

21:58.660 --> 21:59.670
particular shape.

22:00.440 --> 22:02.780
We can say that down here we have a toe.

22:02.790 --> 22:04.410
This is a nonlinear portion.

22:04.940 --> 22:07.660
It's constantly changing as you increase in exposure.

22:07.670 --> 22:10.450
Specifically as you go up the relative M A s.

22:10.450 --> 22:13.070
We see down here is we double R M a S

22:13.940 --> 22:14.960
Or a factor of two.

22:15.440 --> 22:17.460
We see that the density doesn't go up equally.

22:17.460 --> 22:20.270
It just goes up very slowly and then it starts to increase

22:20.270 --> 22:20.840
faster.

22:21.200 --> 22:22.550
So this is nonlinear.

22:23.340 --> 22:25.650
Then we reach a point where it straightens out.

22:25.660 --> 22:28.380
And as you go up a unit in exposure.

22:28.620 --> 22:31.390
This way you will go up a unit in

22:31.390 --> 22:33.990
density so that it becomes linear.

22:34.070 --> 22:36.260
And this is called the straight line portion.

22:37.000 --> 22:39.010
Then we have the shoulder which again is nonlinear.

22:39.940 --> 22:42.680
The most useful portion will be just above base plus

22:42.680 --> 22:44.070
fog or approximately

22:44.070 --> 22:45.860
.25-2.0.

22:45.860 --> 22:48.840
That's the most useful range of the densities that we find in

22:48.840 --> 22:49.560
radiology.

22:50.320 --> 22:52.720
Top density will be something over

22:52.730 --> 22:53.660
3.0.

22:55.140 --> 22:58.070
And of course the baseball baseball will be our low density level of

22:58.070 --> 22:59.550
about .18

23:02.540 --> 23:03.310
density.

23:03.320 --> 23:04.670
Again too,

23:06.130 --> 23:09.120
review is a measure of the blackening on the film.

23:09.330 --> 23:11.790
We have many density levels to consider.

23:13.240 --> 23:13.900
First of all,

23:13.900 --> 23:16.890
we can talk about the density at the toe which would be minimum

23:16.890 --> 23:19.570
density or is often phrased

23:19.580 --> 23:22.510
demon as a photographic term.

23:22.750 --> 23:25.240
We have the shoulder shoulder is

23:25.250 --> 23:28.190
maximum density or it's in the area of

23:28.330 --> 23:31.320
non linearity response which will eventually

23:31.320 --> 23:33.270
lead to the maximum density possible.

23:33.640 --> 23:35.690
So that would be called D max.

23:36.140 --> 23:39.040
We have the slope of the line or in this

23:39.040 --> 23:42.030
case as we see film a film A is more

23:42.140 --> 23:43.950
to the left as you view it.

23:43.960 --> 23:45.160
So therefore it's faster.

23:45.160 --> 23:47.990
That means simply that we get more density for one exposure

23:48.320 --> 23:50.920
than we would for the film be

23:51.060 --> 23:54.060
film be for an equal exposure gives

23:54.060 --> 23:54.960
us less density.

23:54.960 --> 23:56.460
So it's said to be slower

23:57.740 --> 24:00.660
film A will give us a greater contrast

24:00.660 --> 24:03.000
level than be because between any two

24:03.000 --> 24:05.490
exposures we would have a greater difference of

24:05.490 --> 24:06.350
densities

24:09.420 --> 24:11.820
Contrast is a difference between two or more

24:11.820 --> 24:12.450
densities

24:14.840 --> 24:17.650
and we can measure contrast in several ways

24:17.690 --> 24:20.440
average gradient as you see it takes

24:20.520 --> 24:23.200
and draws a line between two specific points

24:23.480 --> 24:26.000
in the most useful range of the H.

24:26.000 --> 24:26.240
And D.

24:26.240 --> 24:28.780
Curve and it averages out all of the

24:28.780 --> 24:29.360
densities.

24:29.360 --> 24:32.060
It averages out the changing slope of the curve.

24:32.540 --> 24:35.250
This would be as opposed to gradients which is a

24:35.250 --> 24:38.030
line drawn tangential to any one point along this

24:38.030 --> 24:38.960
entire curve.

24:39.340 --> 24:41.630
So let's look more closely at how we might

24:41.640 --> 24:43.360
calculate contrast.

24:47.140 --> 24:49.860
First of all we need to consider these two

24:49.860 --> 24:50.440
curves.

24:50.680 --> 24:52.210
In this case Film C.

24:52.220 --> 24:54.990
Is more vertical and it would be said to have a

24:54.990 --> 24:57.410
greater contrast just by its basic shape.

24:57.420 --> 25:00.310
This would be a part of the interpretation aspect of Sensei

25:00.310 --> 25:03.270
tom a tree film Di is laying down more

25:03.270 --> 25:05.800
so it is said to have a longer scale of contrast.

25:05.870 --> 25:08.380
But let's look here we see two exposures

25:08.940 --> 25:11.920
notice that the difference of these exposures is expressed

25:11.920 --> 25:13.170
as a difference of density.

25:13.540 --> 25:14.990
Notice the Delta D.

25:14.990 --> 25:16.600
or difference of density on film.

25:16.600 --> 25:18.030
Di is .18.

25:18.740 --> 25:21.610
Whereas the same two exposures if we extend upwards

25:22.540 --> 25:23.630
Gives us a delta d.

25:23.630 --> 25:25.700
or difference of density for film see of

25:25.700 --> 25:28.560
.64 so that we

25:28.560 --> 25:31.200
have a substantial increase in the

25:31.210 --> 25:34.080
difference of densities for equal

25:34.080 --> 25:34.730
exposures.

25:34.740 --> 25:37.470
So film C would be said to have a

25:37.470 --> 25:39.610
higher level of contrast.

25:39.620 --> 25:41.050
A difference of densities

25:43.540 --> 25:46.450
More precisely we might for instance calculate gamma.

25:46.940 --> 25:49.910
Gamma is the contrast of the straight line portion and it

25:49.910 --> 25:52.860
negates the non insularity of the toe and the

25:52.860 --> 25:53.360
shoulder.

25:53.740 --> 25:56.680
You see the line is extended along the straight line portion,

25:56.690 --> 25:57.940
the straightest part of the curve.

25:57.940 --> 26:00.580
It's just simply extended and we can take points any place

26:00.580 --> 26:01.360
along here.

26:01.740 --> 26:04.640
One easy way of calculating gamma is to simply

26:04.640 --> 26:07.350
monitor the number of squares as it says

26:07.350 --> 26:09.850
here of the X and the

26:09.850 --> 26:12.510
Y axis in a triangular fashion.

26:13.440 --> 26:14.860
And in this case it would be just

26:14.930 --> 26:16.540
20/13.

26:16.560 --> 26:18.180
That gives us the number 1.5,

26:18.180 --> 26:19.380
3 or a difference.

26:20.040 --> 26:22.770
And we can see that no matter where we take this

26:23.740 --> 26:26.620
relationship will still maintain the same

26:27.380 --> 26:28.360
approximate number.

26:30.040 --> 26:32.470
So that's gamma and it has a tendency to

26:32.780 --> 26:35.710
give us an overall level of

26:35.910 --> 26:36.480
contrast.

26:36.480 --> 26:37.350
And overall number,

26:37.740 --> 26:39.250
gradient goes just the other way.

26:39.250 --> 26:40.760
It allows us to find the

26:42.940 --> 26:45.860
contrast at such at any one point

26:45.870 --> 26:47.260
along the entire curve.

26:47.260 --> 26:48.540
And that generates many,

26:48.540 --> 26:50.540
many numbers that may or may not be useful.

26:50.750 --> 26:52.590
But notice along here we have a,

26:52.600 --> 26:53.770
B and C.

26:54.230 --> 26:57.010
And gradient at any one of these points is constantly

26:57.250 --> 26:57.950
changing.

27:04.640 --> 27:06.300
Average gradient is the most useful.

27:06.720 --> 27:09.630
And this is an averaging out of all these points along this

27:09.640 --> 27:10.270
scale.

27:10.730 --> 27:11.060
You can see,

27:11.060 --> 27:13.730
we have two exposures and we have to density

27:13.730 --> 27:16.660
levels and the basic formula would be

27:16.660 --> 27:19.500
the average gradient is equal to two point

27:19.510 --> 27:22.480
oh or density of 2.0 plus base plus

27:22.480 --> 27:23.060
fog.

27:23.070 --> 27:23.410
From this,

27:23.410 --> 27:26.360
we subtract 0.25 plus base plus

27:26.360 --> 27:29.100
fog and you see the base plus fog is influencing

27:29.110 --> 27:30.260
our exposure

27:33.100 --> 27:33.890
to summarize.

27:33.890 --> 27:36.640
Then we can look at these radiographs and we can see a difference

27:36.930 --> 27:38.070
in contrast.

27:38.080 --> 27:39.580
You can see the difference in the gray scale,

27:39.590 --> 27:40.860
in the shape of the curves

27:43.840 --> 27:45.950
which one has more contrast.

27:45.960 --> 27:47.350
Notice the shape of the curves,

27:47.360 --> 27:49.860
the difference of densities in the two

27:49.870 --> 27:50.760
radiographs.

27:54.240 --> 27:56.170
And again in this case,

27:56.310 --> 27:57.360
according to the kurds,

27:57.360 --> 27:58.840
we have equal contrast.

27:58.850 --> 28:00.770
We only have a speed shift.

28:01.340 --> 28:04.300
The film on the left is more dense,

28:04.310 --> 28:07.260
has more density for an equal exposure than the film on the

28:07.260 --> 28:07.670
right.

28:08.640 --> 28:10.190
But the difference is equal.

28:10.510 --> 28:13.440
Here we see two films there was between these two

28:13.440 --> 28:15.450
films has a density of .05.

28:15.840 --> 28:18.550
This simply means that if you can see this difference,

28:18.550 --> 28:19.650
which I believe you can.

28:19.660 --> 28:22.440
It says that your I can be as critical enough to

28:22.440 --> 28:24.260
see a difference of

28:24.270 --> 28:26.670
.05 density units

28:30.640 --> 28:32.390
and again back to our radiographs

28:34.440 --> 28:35.990
to see the subtle differences.

28:37.240 --> 28:40.190
And finally we can summarize again by saying that we have these

28:40.190 --> 28:41.570
factors of image definition.

28:41.580 --> 28:44.390
Density is the amount of blackening the amount of silver on the

28:44.400 --> 28:44.860
film,

28:45.540 --> 28:48.350
demon or minimum density D max

28:48.350 --> 28:51.350
maximum density and speed contrast is a

28:51.350 --> 28:54.030
difference between density since calculated by gamma

28:54.050 --> 28:56.270
gradient or average gradient.

28:58.540 --> 29:01.470
So when the technologist makes a controlled

29:01.470 --> 29:02.290
exposure,

29:02.450 --> 29:05.030
they are using the device which is reproducible,

29:05.040 --> 29:07.560
it eliminates the variables of the human anatomy

29:07.940 --> 29:10.610
and it allows for a scientific way in which a

29:10.620 --> 29:13.560
judgment can be made of the density on

29:13.560 --> 29:14.560
the films,

29:15.040 --> 29:17.750
as well as the difference between densities or

29:17.930 --> 29:18.850
the contrast.

29:19.740 --> 29:22.350
So we know in radiology that processing

29:22.800 --> 29:25.550
Is one aspect of the production of the

29:25.550 --> 29:26.360
visible image.

29:26.840 --> 29:29.770
It's a part of a sense of commentary and

29:29.850 --> 29:32.840
sense of geometry is a way that we can evaluate the

29:32.840 --> 29:34.420
quality of our radiographs,

29:34.470 --> 29:36.840
considering that we have constantly changing

29:36.840 --> 29:37.550
patients.
