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Istvan Szabo
First to determine the Type III aging pattern, doing research on oak trees (theorized from Raymond Pearl)
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Alex Comfort
Dog breeding studies: showed that lifespan increases in dog breeds with larger brain:body ratio
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Rajindal Sohal
Showed that increase in metabolic activity, along with an increase in temperature causes increase in mortality rates in houseflies
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Weindruch & Walford
- showed that reduced calorie diet in mice showed:
- 1. Increase in % survival
- 2. Decrease in body mass
- 3. decrease in TUMOR mortality
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James Carey et. al
- Carried out LARGEST study with MedFlys: showing NOT exhibiting Gompertz pattern.
- Flies had higher survival rates as age INCREASED
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Muggleton & Danielli
discovered that immortal amoebas could be transformed to 'spanned' amoebas with NUTRIENT DEPRIVATION, even briefly
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Thomas and Dennis Nyberg
- Showed Vitamin E supplementation for paramecium cells increases lifespan
- Data showed a Type I Gompertzian slope curve
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Hamilton and Mestler
- Showed castrated males vs intact had more higher life expectancy.
- Also showed mentally retarded males exhibited hyperbolic pattern of age-related mortality increase
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Westendorp and Kirkwood
- Looked at British aristocracy
- showed that women age of first child birth and # of children correlate with longevity of females
- Longer you wait until first child, and if only have 1 child: show longest longevity
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Massie, et al. (p601)
- Using Drosophila melanogaster, show the increase in Vitamin A consumption is correlated to increase in longevity
- Too much Vit A can be detrimental, however, causing a decrease in longevity
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Thomas dissertation related to redundancy and damage rate:
- gene redundancy R: Determines how RAPID mortality rate Increases
- redundancy may improve cell survivorship by reducing rate of loss of genetic info
- small damage rate u (mew) and large redundancy = increase in survival
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Gompertz pattern
- qx= qo (e)a(x)^n with N=1
- Type I:
- Linear curve on a semi-logarithmic mortality plot
- Concave slope on double log plot
- delta ln qx is POSITIVE and CONSTANT, so doubledelta q is ZERO (inverse Gomp w/type III shows neg delta lnqx)
- Declining life expectancy with age
- Constant MRDT with age
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Hyperbolic Pattern
- qx=qo(e)a(x)^n
- Type I:
- Mortality INCREASES at accelerating rate
- ConCAVE slope for semi and double log plot
- delta lnqx is POSITIVE and INCREASING
- Declining life-expectancy with age
- Declining MRDT with age
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Weibull Pattern
- qx=qo(x+1)^n with n > 0
- ConVEX slope on semi-log plot
- Linear on double log plot
- delta lnqx Positive and DECREASING, double delta lnq is NEGATIVE
- Declining life-expectancy with age
- Increasing mortality rate doubling time w/age
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Logistic Pattern
- lx = 1-(1-(1-u)^x)^R
- Type I:
- Slowest rate of senescence
- Convex slope on semi-logarithmic (and double) mortality plot
- Declining life expectancy with age
- Increasing MRDT with age
- ONLY with NO upper limit to Maximum lifespans
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Kapitanov and Aksenov
- In stationary phase, immortal bacteria (Prokaryotes) exhibited REDUCED viability & INCREASED mortality
- Followed Gompertz pattern: decrease in life expectancy with age
- bacteria termed immortal b/c although they have rate of aging, they can sustain damage as long as their growth rates are high
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Type I vs II vs III
- type I: Prob of death (qx) continuously INCREASING, with Life expectancy (ex) going DOWN
- type II: qx and ex stay SAME
- type III: probability of death (qx) DECREASES
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dx
- # of prop. of ppl dying from age x to x+t
- dx=lx - l(x+t)
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qx (probability of death)
qx=dx/lx
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Lx
- avg # of prop. of ppl surviving from age x to x+t
- Lx= (lx + l(x+t))/2
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Tx
- Total # of organism-age-intervals in lifetable
- Tx=sum of Lx (Lx + L(x+t) + L(x+2t)...)
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ex (life expectancy)
ex = (Tx)(t) / (lx)
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lx
# of prop. of ppl surviving at age x
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t
time interval b/w survival measurements
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