20110114 
hoelzl 
20110114 
tuned formalization of subalgebra

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20101203 
hoelzl 
20101203 
it is known as the extended reals, not the infinite reals

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20101201 
hoelzl 
20101201 
Generalized simple_functionD and less_SUP_iff.
Moved theorems to appropriate places.

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20101201 
hoelzl 
20101201 
Support product spaces on sigma finite measures.
Introduce the almost everywhere quantifier.
Introduce 'morphism' theorems for most constants.
Prove uniqueness of measures on cut stable generators.
Prove uniqueness of the RadonNikodym derivative.
Removed misleading suffix from borel_space and lebesgue_space.
Use product spaces to introduce Fubini on the Lebesgue integral.
Combine Euclidean_Lebesgue and Lebesgue_Measure.
Generalize theorems about mutual information and entropy to arbitrary probability spaces.
Remove simproc mult_log as it does not work with interpretations.
Introduce completion of measure spaces.
Change type of sigma.
Introduce dynkin systems.

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20100902 
hoelzl 
20100902 
move lemmas to correct theory files

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20100827 
hoelzl 
20100827 
vimage of measurable function is a measure space

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20100823 
hoelzl 
20100823 
Rewrite the Probability theory.
Introduced pinfreal as real numbers with infinity.
Use pinfreal as value for measures.
Introduces Lebesgue Measure based on the integral in Multivariate Analysis.
Proved Radon Nikodym for arbitrary sigma finite measure spaces.

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20100520 
huffman 
20100520 
speed up some proofs and fix some warnings

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20100504 
huffman 
20100504 
avoid using '...' with LIMSEQ (cf. 1cc4ab4b7ff7)

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20100503 
hoelzl 
20100503 
Cleanup information theory

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20100326 
hoelzl 
20100326 
Added finite measure space.

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20100308 
hoelzl 
20100308 
Moved theorems in Lebesgue to the right places

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20100304 
hoelzl 
20100304 
Add Lebesgue integral and probability space.

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20091113 
nipkow 
20091113 
renamed lemmas "anti_sym" > "antisym"

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20091109 
wenzelm 
20091109 
eliminated hard tabulators;

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20091028 
paulson 
20091028 
Probability tweaks

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20091028 
paulson 
20091028 
New theory Probability, which contains a development of measure theory

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