Wonder

Wonder
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Wonder

Neděle, 00:10

Seg 1 Carrion flowers. Carrion flowers are the unorthodox perception of flowers for they are rare, big, and very unpleasant. Other terms are stink flowers and corpse flowers. The biggest flower in the world, rafflesia arnoldii, is a carrion flower. These flowers are difficult to find and reproduce and could breed through cross-pollination by attracting flies and dung beetles. Seg 2 Aposematism. Aposematism is a form of signalling that enables protection for both preys and predators by giving signs of poison and danger through showing off the bright colors and patterns on their epidermal layers that become associated with inedibility. Some species have developed mimicry based on aposematism in order to avail the protection aposematic colors give. Seg 3 Cuckoo Misdirection. Cuckoo misdirection demonstrates the mimicking abilities of a female cuckoo in order to find host nests to hatch her eggs. The female mimics a cry of a predator bird in order to frighten the hosts, leaving them vulnerable, thus the cuckoo can seize the chance to drop her egg on a host nest. Seg 4 Pheromones. Animal pheromones are the chemicals secreted and released by different species to communicate with other organisms. There are various types serving different purposes, ranging from reproduction, to trailing, to alarms. Some pheromones are also specific to one species of animals. Seg 5 Deimatic Behavior. Deimatic behavior is another type of defensive behavior in animals that also involves mimicry. It's the opposite of aposematism because while aposematism works by blatantly showing or signalling its danger or unpalatability, deimatic behavior relies on the element of surprise to startle predators in order for species to flee to safety.

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Seg 1 Monty Hall problem. The Monty Hall Problem poses a counter-instinctive dilemma of picking a choice with a higher probability of winning. It has been calculated that switching from a player's initial choice to the last option possible, after eliminating all empty choices, instead of sticking with the initial choice gives a bigger chance of winning. Seg 2 The Birthday Problem. The Birthday Problem presents a situation that addresses brains' unintuitive response to exponents. We try to figure out why it's possible for only 23 people to have a 50% chance of sharing a birthday when there are 365 unique birthdays. The dilemma usually comes in when we gloss over the fact that even small groups can form several pairings, and we actually compute the probability of sharing a birthday by subtracting the chances of not sharing a birthday by multiplying individual probabilities with each other. The answers can be quite surprising when the math to be done is not instinctive for people. Seg 3 Gambler's ruin. Gambler's Ruin closes in on how a gambler with the smaller amount will always be the loser in the long run in a game of 50-50 chance with an indefinite number of rounds playing. Gambler's Ruin also debunks the "luck" factor by emphasizing that each round played has its separate probability from previous rounds, thus maintaining chances of winning at 50%. Seg 4 The Infinite Hotel Paradox. The Infinite Hotel Paradox shows how infinity, for all its vastness, cannot be fully grasped, especially when it goes beyond the confines of the countable infinity. The paradoxical part comes in when the union of two sets with infinite elements will still be infinity; adding, subtracting, multiplying, or dividing infinity with infinity is still infinity. Seg 5 The Locker Riddle. The Locker Riddle stimulates how good and fast a person is at factorization. In the problem, the key is identifying which numbers from 1-100 are perfect squares, but the solution lies in the number of factors those particular numbers have. Perfect squares have odd numbered factors because one factor will be multiplied by itself and it only counts as one in the riddle's context, leaving those locker numbers open in an alternating open-close pattern.


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