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Jan 2014

the theory of entropy

A doctrine of inevitable social decline and degeneration.

or

A single toss of a fair coin has an entropy of one bit. A series of two fair coin tosses has an entropy of two bits. The number of fair coin tosses is its entropy in bits. This random selection between two outcomes in a sequence over time, whether the outcomes are equally probable or not, is often referred to as a Bernoulli process. The entropy of such a process is given by the binary entropy function. The entropy rate for a fair coin toss is one bit per toss. However, if the coin is not fair, then the uncertainty, and hence the entropy rate, is lower. This is because, if asked to predict the next outcome, we could choose the most frequent result and be right more often than wrong. The difference between what we know, or predict, and the information that the unfair coin toss reveals to us is less than one heads-or-tails "message",

or bit, per toss.[5]

~~~~~

**one bit per toss

one love per life

over time we entropy,

degrade our physic,

even our heart~need,

tho ever burning,

gives off less heat,

as the candle aged-consumed,

the eighth day canister of love oil,

the sole remainder,

slow level diminishes.

we keep on tossing the coin,

and with every failed love,

the need, entropies, declines,

the coin is worn down,

making tails-you-lose

the greater probability.

but then all it probably takes,

just another toss,

and bit you are

by the coin of the realm

that-once-discovered,

from her, this realm,

this woman,

you will never leave,

nor coin-toss ever again

A doctrine of inevitable social decline and degeneration.

or

A single toss of a fair coin has an entropy of one bit. A series of two fair coin tosses has an entropy of two bits. The number of fair coin tosses is its entropy in bits. This random selection between two outcomes in a sequence over time, whether the outcomes are equally probable or not, is often referred to as a Bernoulli process. The entropy of such a process is given by the binary entropy function. The entropy rate for a fair coin toss is one bit per toss. However, if the coin is not fair, then the uncertainty, and hence the entropy rate, is lower. This is because, if asked to predict the next outcome, we could choose the most frequent result and be right more often than wrong. The difference between what we know, or predict, and the information that the unfair coin toss reveals to us is less than one heads-or-tails "message",

or bit, per toss.[5]

~~~~~

**one bit per toss

one love per life

over time we entropy,

degrade our physic,

even our heart~need,

tho ever burning,

gives off less heat,

as the candle aged-consumed,

the eighth day canister of love oil,

the sole remainder,

slow level diminishes.

we keep on tossing the coin,

and with every failed love,

the need, entropies, declines,

the coin is worn down,

making tails-you-lose

the greater probability.

but then all it probably takes,

just another toss,

and bit you are

by the coin of the realm

that-once-discovered,

from her, this realm,

this woman,

you will never leave,

nor coin-toss ever again

Jan. 26, 2014

For my beloved

For my beloved

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