885 karma · joined July 27, 2013
> The complaint accused them of direct involvement in war crimes and acts potentially constituting genocide in Gaza — specifically, indiscriminate attacks on civilian areas, torture, and forced displacement.
Seems pretty clear?
edit: I accept that the non-layman’s answer may hold, I just find the intuition a bit off.
This is a great insight.
It could be used to avoid unnecessarily inconveniencing customers, as you suggest, or it could be used to improve the strength of utility companies’ positions in disputes. Perhaps both?
Are you sure about those temperatures/humidities? 100 F with 99 % humidity equates to a wet bulb of 37.75 C [2], well above the commonly accepted theoretically survivable limit of 35 C.
[0] https://www.weatherwx.com/hazardoutlook/sc/fort+jackson.html
[1] https://www.omnicalculator.com/physics/wet-bulb?advanced=1&c...
[2] https://www.omnicalculator.com/physics/wet-bulb?advanced=1&c...
[0] https://www.statista.com/statistics/195908/number-of-births-...
> Flatworms first appeared 800+ million years ago
Surviving for 800 million years seems to me like a pretty good indicator of meaningful generalisation.
A=60 is the amount in our chosen envelope - we are given this information in the variant in this thread. What we still don't know is if that is the larger amount (and thus the other envelope contains 30, and therefore x=30), or the smaller amount (and the other envelope contains 120, and therefore x=60).
The error is (in step 7) to calculate the arithmetic expectation of those absolute values, because they do not exist "together". The correct arithmetic mean can be obtained by considering the different conditions in which those values do exist, as described in [0]. However, the ratios do exist "together" - the other envelope contains either double or half of 60 - so we could instead calculate the geometric mean, of either the ratios or the corresponding absolute values, and obtain the correct result:
(2 * 0.5) ** 0.5 = 1
(120 * 30) ** 0.5 = 60
[0] https://en.wikipedia.org/wiki/Two_envelopes_problem#Other_si...edit: changed “first envelope” to “chosen envelope” for clarity.
1. Denote by A=60 the amount in the player's selected envelope.
2. The probability that A=60 is the smaller amount is 1/2, and that it is the larger amount is also 1/2.
3. The other envelope may contain either 2A=120 or A/2=30.
4. If A=60 is the smaller amount, then the other envelope contains 2A=120.
5. If A=60 is the larger amount, then the other envelope contains A/2=30.
6. Thus the other envelope contains 2A=120 with probability 1/2 and A/2=30 with probability 1/2.
7. So the expected value of the money in the other envelope is: 1/2(120) + 1/2(30) = 75
8. This is greater than A=60 so, on average, the person reasons that they stand to gain by swapping.
9. ...
edit: If anything, to me this obscures things further, because it makes it non-obvious that we are actually talking about ratios (i.e. 2A, 1/2A) rather than absolute numbers, and so the expectation calculated in step 7 is inappropriate - a geometric mean recovers the correct answer.
You (presumably) have agency, and could have chosen to answer the main question rather than labouring your misconstrual of the parenthetical.
> Areas of 2D shapes tend to represent some kind of quantity ...
They sometimes represent some kind of quantity, but here they don't, and despite my repeatedly asking you have been unable to provide any interpretation of what that quantity might mean. Lots of other people seem to be able to understand the graph just fine - perhaps you simply dislike the popularly stated inferences and are looking for holes to pick?
The scale is not arbitrary, it covers the range of anomalies over the chosen period, in units of temperature change in degrees Celsius, and is labelled as such, with the anomaly reference period described in the text. If you were to use absolute values then the scale would similarly cover the range of absolute values over the chosen period - there is no "unbiased" choice of data range, except perhaps that which covers all of the data in question, which this does.
As I noted, the impact of the anomalies is with reference to "normal" temperatures - it is relatively easy for anyone to see that 1 C (/K) is quite a large temperature increase, relative to "normal" temperatures. Surely you can agree that if the largest anomaly shown was 0.01 C then the graph would have far less impact, and if it was 100 C then the graph would have far more impact?
Also, the fact that it uses anomalies isn't of much consequence, given that there is widespread understanding of "normal" temperatures, to which the anomalies can be compared - this is unlike many situations where readers might not have an understanding of usual absolute values, making the plotting of differences prone to being misleading. According to [0] the anomaly difference for 1890-1945 is 0.44 K, whereas for 1880-2021 it is 1.01 K, so presumably someone who was concerned by the former would be (approximately) doubly concerned by the latter.
[0] https://climate.nasa.gov/vital-signs/global-temperature/
If the supply of money goes up relative to demand then we call that inflation.
It seems like you are conflating the two categories.
What do you mean here? Aren't all approaches limited by the number of observables available (except speculatively)?
1. the wealth of such people corresponds solely to an increase in the pool of available wealth (as opposed to just redistribution from other people), and
2. that increase is solely attributable to them,
it remains true that the distribution of the wealth pool is an arbitrary social choice. Billionaires being billionaires deprives other people of resources, by definition.
This is a very strong claim, and it is incumbent on you to provide evidence - for example, has there been a notable increase in retractions of scientific work in the fields you mention?