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Possible Answers:
GAGA.
Last seen on: Daily Boston Globe Crossword Monday, March 20, 2023
Random information on the term “Poker Face”:
A blank expression is a facial expression characterized by neutral positioning of the facial features, implying a lack of strong emotion. It may be caused by a lack of emotion, depression, boredom or slight confusion, such as when a listener does not understand what has been said.
Another possible cause for a blank expression is traumatic brain injury such as a concussion. If someone has just been hit on the head and retains a blank or dazed expression, this can be an early warning of a concussion.
Psychiatric disorders such as schizophrenia, facial paralysis, and post-traumatic stress disorder, may also cause a blank expression. If medical conditions such as these are the cause of the blank expression, medication and therapy may be used as treatment to regain normal expression.
A deliberately-induced blank expression meant to conceal one’s emotions is also known as a poker face, referring to the common practice of maintaining one’s composure when playing the card game poker. This term comes from the special language used in poker, and is not only about your facial expression but also other extraneous movements that could give insight into what you are feeling, such as clenching fists, bouncing a leg, or constant repositioning of your body and or cards. If someone has expressed that you have a poker face, it generally tends to mean that you are hard to read and they do not know what you are thinking.
Random information on the term “GAGA”:
In Euclidean and projective geometry, five points determine a conic (a degree-2 plane curve), just as two (distinct) points determine a line (a degree-1 plane curve). There are additional subtleties for conics that do not exist for lines, and thus the statement and its proof for conics are both more technical than for lines.
Formally, given any five points in the plane in general linear position, meaning no three collinear, there is a unique conic passing through them, which will be non-degenerate; this is true over both the Euclidean plane and any pappian projective plane. Indeed, given any five points there is a conic passing through them, but if three of the points are collinear the conic will be degenerate (reducible, because it contains a line), and may not be unique; see further discussion.
This result can be proven numerous different ways; the dimension counting argument is most direct, and generalizes to higher degree, while other proofs are special to conics.