Demo, M.Sc.
A Study
in Purple and Haze version 2015.
Deventer
Murder Case, an application
A number of post mortal
phenomena is irreversible in time, so they can be used to deduce an indication
of the post mortal interval (PMI). The PMI is defined here as the time
difference between time of death and the moment of examination of the deceased.
A number of these phenomena
can be characterized as a step-by-step process, so there is a possibility to
use a classification. In some cases, the result of the examination itself is a
number.
Phenomenon |
Result |
Particularity |
Algor mortis |
Decreasing internal temperature |
Needs temperature of environment |
Eye pressure |
Pressure in cm Hg |
Needs original eye pressure |
Corneal transparency |
Some classification of transparency |
|
Livor mortis |
Classification of discolouration by pressure |
By finger pressure or an instrument like a scalpel |
Vitreous humour |
Na/K-ratio |
Sampled from the inner eye |
Table 1: Some easy to classify or establish post mortal phenomena
In this article, the quantitative
methods are left aside, here we are to discuss the two methods in need of some
kind of classification: corneal transparency and livor mortis (lividity). Both
methods were studied in some detail, without receiving a lot of attention. An
early study on corneal turbidity was almost completely forgotten: B. Wroblewski
& M. Ellis 1970. Later studies were published in Japanese: see table. These
studies were more or less repeated by others research groups with very similar
results in later years.
|
study |
corneal turbidity |
blanching lividity |
number of cases |
year |
A |
Wroblewski et al |
+ |
|
300 |
1970 |
B |
Ogura |
+ |
|
310 |
1982 |
C |
Furukawa et al |
+ |
|
74 |
1985 |
D |
Funao et al |
|
+ |
158 |
1985 |
E |
Furukawa et al |
|
+ |
110 |
1988 |
F |
Honjyo et al |
+ |
+ |
212 |
2005 |
G |
Bath et al |
|
+ |
417 |
2006 |
H |
Kumar et al |
+ |
|
238 |
2012 |
I |
Salam et al |
+ |
+ |
70 |
2012 |
J |
Poposka et al |
|
+ |
120 |
2013 |
Table 2: Main studies used in this review
By
use of a classification, the mentioned phenomena can be subjected to a more or
less quantitative approach. Some precaution must be taken to cover for the weak
spots of this approach in order to profit from the strong ones.
In both cases, this classification is characterized
by a similar number of rather similar classes:
Phase classification |
Phase in general |
Phase in cornea transparency |
Phase in discolouration of lividity on pressure |
I |
No change |
Fully transparent |
Complete discolouration |
II |
Some change |
Weak turbidity |
Partial discolouration |
III |
Serious change |
Moderate turbidity |
Slight discolouration |
IV |
Complete change |
Strong turbidity |
No discolouration |
Table 3: Classification of subsequent phases in two
post mortal phenomena. See also: Kohji Honjyo et al. 2005.
The distinction between the phases II and III is
almost completely subjective and by consequence of little use. But it is rather
easy to discriminate between phases when not adjacent. Furthermore phases I or
IV are rather distinct.
In a case study with only
one victim, we can easily predict the format of the outcome:
Diagram 1: Succession of
phases during the study of one single PMI-case.
Studying two cases, we will find some variation
in the transitions between phases:
Diagram 2: Succession of
phases during the study of two single PMI-cases.
Leading to a chart for hundreds of cases:
Diagram 3: Succession of
phases during the study of hundreds PMI-cases. Stacked diagram.
The latter chart should resemble the unknowable
reality more closely than the prior ones. From this principle, we can
reconstruct this reality as good as possible, by postulating a model:
Diagram 4: A model study of
phased PMI-cases n=1, m=1 see text.
In this chart, the transitions between phases are
calculated, rather then the number of cases. The result is similar: the
transitions appear as sigmoid curves, as is seen in the real observations and
as is expected on the basis of two assumptions:
1. The rate of transition of a phase A into a phase B is
proportional in some way to the number of cases in phase A (and phases prior to
phase A).
2. The rate of transition increases with time.
The first condition is trivial, although it
contains a necessary simplification. The second one needs explaining. In the described cases, a phenomenon is the
appearance of certain set of observations. Normally, the transition of one set
(phase) to another will involve a great number of processes of diverse nature,
but mainly biochemical. Some transitions are catalyzed by molecules, produced
post mortem (autolysis). Passing through these processes will require time. Catalytic
action will increase with time. So the chance of arriving at the last stage of
such a train of processes will correlate to time.
Mathematical, this leads
to:
where pa stands
for the number of cases in a certain phase A, including the phases prior in
time; b is a constant, t is time. This leads to:
which, for n=1 en m=1
solves to:
so : ,
because pa
travels between 100 and 0%; ca
is an appropriate constant, to be chosen for the best fit. See diagram 4.
Giving more weight to time
(m=2, 3), this leads to:
, etc.
leading occasionally to curves
with a better fit. See diagram 5.
Diagram 5: A model study of
phases in PMI-cases n=1 m=2 see text.
Diagram 6. Example of a
statistical analysis, using the SciDAVis software. Black: percentage of
transparent corneas. Red: stacked percentage of transparent and weakly clouded
corneas.
As can be seen in all
examples, the plots of the results are sigmoid, as are the found equations here
above. They start at 100% en decay to 0% in the long run. On top of that, the
plots starts with an (almost) horizontal slope and ends with a horizontal
slope. So sigmoid functions will be suitable.
The best candidate in the
available application for curve-analysis (SciDaVis, a plotting program from
sourceforge.net) appeared to be the following Boltzmann - function with is in
essence a logistic function:
(A1-A2)/(1+exp((x-x0)/dx))+A2
In our case (A1=100, A2=0),
this formula has been simplified to:
100/(1+exp((x-x0)/dx))
Thus, the plot will travel
between 100 and 0 %. See diagram 7 for an example.
Diagram 7. Example of a
statistical analysis, using the SciDAVis software. Black: percentage of
transparent corneas. Red: stacked percentage of transparent and weakly clouded
corneas. Correlations are generally higher in this approach.
Livor mortis (= hypostasis
= lividity) sets in shortly after death. There are at least three dominant
factors:
Together, they cause a
striking purple pattern emerging in the dependent parts of the body.
As long as colouration is
made up by the erythrocytes in narrow blood vessels, the effect can easily be
pressed back, the so called discolouration by pressure, comparable to the
reaction on pressing of a skin after sun burn. Later on, the purple colour
leaks out of cells and vessels by autolysis and so discolouration by pressure
will be impossible after a certain threshold (PMI = post mortem interval). In
this stage, lividity is said to be fixed.
Diagram 8: Data from
Japanese study mentioned.
Diagram 8 shows actual data
from an investigation at Kitasato University (Masataka Furukawa and Tadataka
Funao 1985) of 158 cadavers.
To compose diagram 9, the combined
data of four studies (D,E,F and J) were plotted, using timeframes of 5 hours. The
relevant sigmoid fitting curves were added.
Diagram 9: Lumped data of
four studies (n= 562) and proposed fitting curves. I: complete discolouration,
II: partial discolouration, III: no discolouration (complete fixation)
Use
in establishing a PMI
Using the found fitting
curves, one can calculate the chance to find some degree of fixation after for
instance 20 hours:
I (none): 0,08% II
(partial):12,8% III (complete):
87,1%
As can be seen in the diagram,
'complete fixation' tends to be the dominant
result after about 15 hours.
Acoording to the fitting
curve, , I and II (some degree of discolouration) add to only 0,6 %, after 30
hours while the highest PMI with some degree of discolouration in these studies
was found after 26 hours. After 36 hours, the plot reveals a chance of 0,08%
for some degree of discolouration, so complete
fixation adds to 99,9 %.
Therefore the observation
of some degree of discolouration can confidently be used to restrict the PMI to
less then 36 hours, just as the rule of thumb states, cf. Mallach 1964 in plate
1.
Plate 1: Discolouration of
lividity and typical observations in relation to the PMI according to an early
literature survey. Note, that Mallach made the correct distinction between
fixation on pressure and fixation after turning the body (gravity). Under the
latter condition fixation appears in an earlier stage.
PMI-phenomena are prone to
variation by temperature. Therefore, it is useful to examine the mean
temperatures in the investigation area: Tokyo, Japan. They are shown in diagram
10 and compared to similar data from De Bilt:
Diagram 10: Mean monthly
temperatures in Tokyo (blue) and De Bilt (Netherlands; red).
As shown, there is much
variation in temperatures in Tokyo. So the found data and margins can be
applied in many circumstances. Only in cases, where extreme (low) temperatures
are encountered, there can be some reason to doubt the general outcome. The
study of Kohji Honjyo et al. (2005) -also based on Japanese data - explicitly
mentions environmental temperatures during all the findings: minimum: 4.0oC;
maximum: 31.0oC; mean: 18.9oC ± 6.1oC.
The effect of temperature
can be demonstrated in another way. The study of Bath et al (2006) shows
results for bodies in cooled storage. It shows no indication, that lower
temperatures delay the fixation threshold - see the data between 20 and 40
hours. Fixation starts sooner and after 30 hours, fixation is complete here too
according to the collected data.
Diagram 11: Comparison of
lividity fixation on pressure in cooled and not-cooled bodies in the studies G
(n=417) versus DEFJ (n=590). Squares: cooled bodies.
The transition from non
and partial fixation to complete fixation is the clearest phenomenon in
lividity available to establish the limits of the post mortem interval
(PMI). Diagram 11 demonstrates the
consistency of this transition in four separate studies. Note that the study
by Honjyo et al 2005 is restricted to the first 24 hours, so the plot there is
not "forced" to approach the baseline. |
|
Diagram 12. Transition
from partial fixation to complete fixation in four separate but comparable
studies. |
odds of maximal PMI (hrs) |
|||||||||
study |
N |
R2 |
50% |
5% |
1% |
0,5% |
0,1% |
in study |
|
|
|
|
|
|
|
|
|
|
|
D |
158 |
0,969 |
16 |
30 |
37 |
41 |
48 |
26 |
|
E |
109 |
0,980 |
14 |
20 |
23 |
25 |
28 |
24 |
|
F |
211 |
0,927 |
16 |
34 |
44 |
48 |
58 |
22 |
|
J |
120 |
0,985 |
14 |
18 |
20 |
21 |
24 |
18 |
|
total |
598 |
0,981 |
15 |
24 |
29 |
31 |
36 |
26 |
|
Table 4: Predictions of appearance of total fixation
of lividity post mortem. For instance, the period to find less then 1% occasions
of displacement of lividity starts somewhere between 20 and 55 hours, mean 29
hours. The mean chance to find a majority of movable lividity (>50%) is between
0 and 15 hours. See also the diagrams 9 and 12.
Clouding of the cornea or
corneal turbidity/opacity is a PMI indicator in use since long. After the rise
in interest of organ donations and transplantations, its main focus shifted from
forensics to medical applications.
With lividity it shares its
irreversibility and the possibility of classification. It was investigated in
the same Japanese institute as mentioned in the lividity studies (D & E)
and again in two consecutive studies. And once again it the first studies were
almost forgotten (Shiori Ogura 1982; Masataka Furukawa et al. 1985).
The method is the same,
first a diagram with 'raw' data:
Diagram 13: Data from two
studies (B & C) into corneal turbidity; 388 cases.
Because of the rather
limited number of observations of higher turbidity, the two 'highest' phases (moderate
and strong turbidity) are lumped together.
The study was initiated, to
discover a relationship between the rise of turbidity and PMI. As is seen at a
glance, such a relationship does not appear. In several cases, moderate
turbidity appears after only as long as 6 hours, while some cases of
transparency can persist even until 24 hours. The latter observation is in
agreement with many citations in literature, stating that the occurrence of
transparency is limited to the first 24
or maximal 36 hours.
In a later study of 212
cases (wherein only the first 24 hours were studied), all observations on the (transitions
between) phases of corneal turbidity fell within the limits of the results presented
in the earlier studies (Kohji Honjyo et al. 2005). So the data were added to a final
analysis. As was done with a recent study (Kumar et al 2012).
The significance of these
studies lies in the confirmation and specification of the conclusion mentioned
here above and can be extended by expressing the odds of the occurrence of the different
stages of turbidity in numbers.
Again, the results are lumped
(using the timeframes as proposed in Kumar et al 2012) and fits are sought for,
using dedicated software for curve-analysis as before.
Diagram 14: Combined data
from four studies and proposed fitting curves.
Use
Using the formulae, one can
calculate the chance to find some degree of turbidity after 24 hours:
I = 6,3%; II =49,6%; III = 42,1%
and after 36 hours:
I = 0,4%; II =4,1%; III = 95,5%
From this, one might
conclude that the rule of thumb, that transparency halts before 36 hours after
death, is reliable.
In the study of Kumar et al
2012, a differentiation in cold and warm weather at the time of the recovery of
the body was made. I received the detailed data, used in Honjyo et al 2005
(courtesy Kosei Yonemitsu) and added these data, to produce diagram 15. In both
cases, the mentioned rule of thumb stood out as reliable (blue points and
fitting curves).
|
prediction
of maximal PMI (hrs) |
|||||||
study |
N |
R2 |
>50% |
>95% |
>99% |
>99,5% |
>99,9% |
in data |
|
|
|
|
|
|
|
|
|
B |
310 |
0,975 |
14 |
30 |
39 |
43 |
52 |
22 |
C |
78 |
0,975 |
16 |
26 |
32 |
34 |
40 |
24 |
F |
212 |
0,931 |
15 |
28 |
35 |
38 |
45 |
18 |
H |
238 |
0,990 |
12 |
19 |
23 |
25 |
29 |
18 |
F&H
<22 |
250 |
0,999 |
13 |
21 |
26 |
28 |
33 |
18 |
F&H
>22 |
200 |
0,994 |
10 |
22 |
29 |
32 |
38 |
18 |
total |
838 |
0,997 |
14 |
27 |
34 |
37 |
44 |
24 |
Table 5: Prediction of appearance of clouded eyes from
used data collections on corneal turbidity. For instance, the period to find
more then 99% clouded eyes starts somewhere between 23 and 39 hours, mean 34
hours. The mean change to find a majority of transparent eyes (>50%) is
between 0 and 14 hours. See also diagrams 14 and 17.
Diagram 15: Comparison of
transitions in cold (squares) and warm weather (triangles), lifted from the
studies F and H. Only the appearance of severly clouded corneas is
significantly advanced in higher temperatures.
In all cases mentioned here
above, the assessment of turbidity was made by simple observation of the pupil
of the eye. Already in 1970, Wroblewski and Ellis (A) used a somewhat different
technique.
They examined the fundi of
the eye through an ophthalmoscope and established the transparency of the
cornea on the basis of this examination being possible or not. Unfortunately,
their data were not specified in time from 2 hours PMI. So I presumed, the median
PMI here was 9 hrs, as in the other studies available. Nevertheless, the basic
trend is the same, as shown in diagram 16. Apparently, it is easier to detect
beginning clouding with an ophthalmoscope. And of course, these results also
depend on the state of the more inner eye, not only of the cornea.
Diagram 16: Transition seen
through an ophthalmoscope.
Eyes
closed, eyes open
Some commentators make different
assessments in case of findings with eyes open or closed. They mention the
appearence of weak turbidity within two hours or earlier, cf Ogura 1982 table 2.
They overlook some problems. Suzutani et al 1978 addressed those problems in
great detail, using a dataset of 410 cases. First of all they concluded, the
difference only mattered within the first 12 hours, a period not in study
here. Secondly, they pointed out the
following problem:
If eyes during the find are
open or closed, there still remains a number of possibilities:
And in the latter cases,
the eyes will close after some - variable - time, most likely within 24 hours
PMI, but always within 36 hours PMI.
Ogura 1982 published some
data on this issue. In a number of cases, he noted if the eyes were closed or
opened. In other cases , this specification is absent. So, his data can be
divided in three categories, as is shown in diagram 18. Ogura considered only
transparent and light hazy corneas, so the result in diagram 18 cannot
completely be compared to the general results (including strong turbidity cases
too). Nevertheless, diagram 18 tentatively shows both categories declining to
zero before 30 hours PMI approximately in much the same way.
The transition from transparent
to clouded corneas is a useful phenomenon to establish the limits of the post
mortem interval (PMI). Diagram 17
demonstrates the consistency of this transition in four separate studies. See
also the notes with diagram 12 relating to Honjyo et al 2005. None of the studies revealed
a transparent cornea after 30 hours post mortem. |
|
Diagram 17. Transition
from transparent to clouded corneas post mortem in four different studies. |
Diagram 18. Transition from
transparent to hazy corneas post mortem with open and closed eyes.
Comparison of diagram 12 and 17 makes it clear that
both phenomena - fixation of lividity and corneal turbidity - are linked in
some way. Both are symptoms of a chain of biochemical reactions, going astray
after death cut off food, water and oxygen supply and the halted the nervous
system (autolysis).
A number of authors pointed out the usefulness of
different methods in combination, e.g. Henssge et al 2002. In two cases, Honjyo et al 2005 and Salam et
al 2012, the phenomena studied here were integrated with other indicators into
a single formula, meant to calculate the post mortem interval. By combining
several indicators, they obtained a better fit, than when using for instance the
cooling of the body alone. Henssge 2002 advanced body cooling as the primary
method, but proposed to refine its outcomes with other indicators, as studied
here, to get a tighter time frame for the post mortem interval.
Salam et al. 2012 found the correlation between the
PMI and physical post mortem changes to be the strongest in the development of
corneal opacity (r=0,81), thus higher than with fixation of lividity (r=0,57)
and rigor mortis (r=0,40).
The aim of this study is not provide such an outcome. Nor
to provide a method to pinpoint the time of death within a certain time frame.
Here, the aim is to show a method to exclude
certain possibilities and from there to establish the limits of the post-mortem
interval.
The following case will demonstrate this operation,
based on the principle of falsification.
At noon of Saturday
September 25th 1999, the body of the widow Wittenberg was found in
her house. After some investigation, the police and the public prosecutor decided,
she was murdered Thursday the 23rd at about 21:00 hours. No
forensics indicators were used, to reach this conclusion.
If these findings were
correct, the victim was photographed after a PMI of 40 hours and her eyes
looked like this:
Plate 2: Right eye of the
victim. Drawn after the original photograph, taken at September 25th 1999 at 13:30 hours.
Iris and pupil in original colours and colour intensity. Note, that after
resting of the body in the mortuary (thus cooling may be expected) for another
24 hours approx, the corneas were still transparent at the start of the post
mortem. In the mean time the eye pressure had notably slackened, leaving
wrinkles on the corneal surface.
The preservation of
transparent corneas during storage in a mortuary is in accordance with the
findings in Kocatürk et al 2007.
Not a trace of turbidity is
to be seen in the picture. Furthermore, the eye is brightly shining, suggesting
a moist surface of the eye ball. And there is not a single sign of deformation
by loss of pressure at the crime scene.
According to the model,
described above, the chance to find some degree of turbidity after 40 hours is higher then 99%. The other observations of
the eye are consistent with a PMI of only about 12 hours. The longest PMI in
the reviewed data collection, showing transparent corneas was only 24 hours
(table 5) . The latest weak opacity occurred after 30 hours. Those limits are
irrespective of the eyes being open or closed. In fact, Suzutani et al 1978
found, that opened eyes could only be seen after a PMI between 0 and 36 hours
(or after 4 days).
Mean temperature in the
house, according to meteorological reconstructions was about 20oC or
higher, especially on Friday the 24th. The weather is best been
characterized as an Indian summer with all time high temperature records for
the period. Therefore, the occurring temperatures coincided with the mean
temperature in the data collections as reviewed in the preceding chapters.
Prominent lividity can be
seen at the crime scene in the face of the victim and in both hands. The
distribution in the hands sticks out: it does not show the expected horizontal
plane as demarcation of lividity. Furthermore, the separation is not sharp,
indicating a recent disturbance of the body (Brinkmann & Madea 2004, pag.
110). This in accordance with other forensic findings at the crime scene
(notably wet spots in hall and in the room, where the body was found, position
of clothing).
|
|
Plate 3: Left hand of the
victim at the crime scene September 25th 1999 13:30 hours. Green
line shows horizontal plane. Cyan line shows actual separation of zone of
lividity. From another angle, the unnatural position of the hand is shown. |
|
Plate 4: Right hand of
the victim at the crime scene September 25th 1999 13:30 hours.
Green line denotes the horizontal plane. Cyan line shows actual separation of
zone of lividity. There is indication of blood withdrawing from the
fingertips. |
Later on, the victim was moved
to a mortuary. 24 Hours after the discovery of the body, an autopsy was
performed. So, this amounts to approximately 64 hours PM according to the
police and the public prosecutor. At the autopsy, the performing pathologist made
the following observation: the livor mortis on the back was still slightly
discolouring on pressure, so it was not completely fixed.
According to the fit for
the transition from incomplete to complete fixation, any grade of
discolouration after 48 hours has a chance to occur of less then 0,1%. And this
is only theoretical, because the highest PMI for such a case, found in the data
collection, was only 26 hours. So this observation leads to a sheer impossibility.
What about other indicators?
During the autopsy, September 26th, at noon, only the first signs of
putrefaction (start of green colouring of the abdomen, absence of putrefaction
in the internal organs) were discovered. At the same time a maximal rigor
mortis in the jaw - preventing the pathologist to inspect her mouth - was
observed. Both observations are strong indicators
a PMI of 24-36 hours at the time of the
autopsy. The rigor mortis in arms and legs was already passing, but the
manipulations of legs and arms both by the perpetuator and the investigators
account for that (Brinkmann & Madea 2004, pag. 99). The livor mortis
pattern as seen 24 hours earlier had faded notably at the autopsy, so the
pattern seen at the crime scene, was not fixed yet, also indicating a time of
death some 12 hours prior to the finding of the victim (see plate 1, entry 3).
A number of studies into
two PMI-indicators reveals the possibility to classify qualitative observations
into quantitative numbers. In doing so the odds to observe some phenomena after
a certain amount of time after death (PMI) can be calculated.
In this way, these
indicators can be used to put limits to the presumed PMI.
Had such be done in the
Deventer Murder Case, this case would have had another outcome.
Vrinda J Bhat, Vikram Palimar, Pradeep Kumar G.
Reliability of Postmortem Lividity as an indicator of Time Since Death in Cold
Stored Bodies. Medico-Legal Update. Jan-March, 2006, Vol.6, No. 1
Brinkmann & Madea (Eds.). Handbuch Gerichtliche
Medizin. Springer Verlag, Berlin Heidelberg New York. 2004.
Catalin Dogaroiu, Andrei Zarojanu, Razvan Scurtu,
Gabriel Morosanu, Calin Petru Tataru & Anca Cristina Puscasu. Postmortem
corneal changes evaluated by fluorescent staining. Rom J Leg Med [22] 13-20.
2014
Masataka Furukawa, Tadataka Funao and Yasushi
Nagasaki. A New Estimation of Time since Death by Corneal Turbidity. Kitasato
Med., 15: 364-367, 1985.
Masataka Furukawa and Tadataka Funao. Studies on the
Estimation of the Time after death using a New technique. Kitasato Med.: 15:
50-60, 1985.
Masataka Furukawa, Tadataka Funao and Yasushi
Nagasaki. Studies on the Estimation of the Hours after Death by Area of the
Postmortem Lividity. Kitasato Med.: 18: 525-535, 1988.
Henssge C, Knight B, Krompecher T, Madea B, Leonard
Nokes. The estimation of the time since death in the early postmortem period.
2nd ed. London, UK: Arnold; 2002.
Kohji Honjyo, Kosei Yonemitsu and Shigeyuki Tsunenari.
Estimation of early postmortem intervals by a multiple regression analysis
using rectal temperature and non-temperature based postmortem changes. J Clin
Forensic Med.: 12: 249-53, 2005.
Dr. Bülent Kenan KOCATÜRK, Dr. Yasemin BALCI, Dr.
Cengiz BAL. The Evaluation Of The Findings Of Macroscopic Eye Examination With
Regard To Post-mortem Interval (pmi) In 200 Cases Known Death Time. Adli Tip
Volume: 4 No:3. 2007.
Binay Kumar, Vinita Kumari, Tulsi Mahto, Ashok Sharma,
Aman Kumarl. Determination of Time Elapsed Since Death from the Status of
Transparency of Cornea in Ranchi in Different Weathers. J Indian Acad Forensic
Med 34 (4), 336-8. 2012
Mallach HJ. Zur Frage der Todeszeitbestimmung. Berl Med
18:577-82. 1964
Shiori Ogura. The Relation of Corneal Turbidity to the
Lapse of Death. Kitasato Med.,12:17-22, 1982.
HodaFouad Abdel Salam, Eman Ahmed Shaat, Manal Hassan
Abdel Aziz, Abeer Abdel MoneimSheta, Heba Abdel Samie Mohammed Hussein.
Estimation of postmortem interval using thanatochemistry and postmortem
changes. Alexandria Journal of Medicine (2012) 48, 335–344
Poposka V., Gutevska A., Stankov A., Pavlovski G.,
Jakovski Z. & Janeska B. Estimation of Time Since Death by using Algorithm
in Early Postmortem Period. Global Journal of Medical Research ( K ) Volume
XIII Issue III Version I Year 2013
Suzutani T, Ishibashi H, Takatori T. Studies on the
estimation of the postmortem interval. 5. The turbidity of the cornea. Hokkaido
Igaku Zasshi. 53(1):7-13. 1978.
B. Wroblewski & M. Ellis. Eye changes after death.
Brit. J. Surg, 57(1). 1970
I thank Kosei Yonemitsu for
providing me with the raw data, used in the study of Honjyo et al 2005.
I thank Verica Poposka for
providing me with the raw data, used in the study of Poposka et al 2013.
I thank Dr. Yasemin
Balcı for providing me with the raw data, used in the study of KOCATÜRK et al 2007.
July 17th 2015
The Hague
Demo M.Sc.