By William Lashner
"You need to know what deceit tastes like?
It's candy. Like honey."
Over the process his shady felony profession, Victor Carl has made a bunch of undesirable judgements, yet letting his ex-fiancée, Julia, fall again into his lifestyles and into his mattress should be the worst. Julia's husband has simply been murdered, her fingerprints are all around the crime scene, and $1.7 million in money has inexplicably vanished. If Victor didn't be aware of greater, he may perhaps imagine Julia used to be atmosphere him up.
But Julia is drop-dead wonderful and lust trumps cause 24/7 in Victor Carl's global. Victor desires to think the Beatles have been correct, that every one you wish is love. yet why are the law enforcement officials accusing Victor of homicide? and what's the homicide weapon doing in his bed room? And who's the lifeless lady within the freezer?
Suddenly, the cautious attorney isn't any longer battling to re-light a misplaced love . . . he's battling to avoid wasting himself.
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Additional resources for A Killer's Kiss (Victor Carl, Book 7)
Imagine a population of bacteria replicating at a given rate. Let us indicate as μ the rate of replication of individual bacteria. Clearly, the more bacteria we have in our Petri dish, the faster the production of new bacteria. 1) This discrete equation just tells us that the process is incremental and proportional to the existing population. The last term on the right-hand side indicates that the longer the interval t, the larger the number of newborn bacteria. Although this equation is useful, it is rather limited: we would like to know how many bacteria are expected to be found after a given time, assuming that the initial number x (0) at a given zero time is known.
The last term on the right-hand side indicates that the longer the interval t, the larger the number of newborn bacteria. Although this equation is useful, it is rather limited: we would like to know how many bacteria are expected to be found after a given time, assuming that the initial number x (0) at a given zero time is known. In order to find this, we need to transform the previous difference equation. The time interval t is an arbitrary one, and we can make it as small as we want. 3) dt where d x /d t is the derivative of x against t, measuring the speed at which the population grows with time.
When the bifurcation parameter is negative, this function has a single minimum at the bottom of the valley whereas when positive the situation dramatically changes: two valleys are now present. Two alternate states are available, and the previous stable point is now at the top of a ridge. From there, tiny differences will decide the final fate of the system. Although this book does not consider models including explicitely random perturbations (the Ising model is our exception) it is worth mentioning such effects in the context of symmetry breaking.
A Killer's Kiss (Victor Carl, Book 7) by William Lashner