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#constants
there are some things that are just written in ink. the books that line my shelf the music I play with my fingers the startling waves I attempt to hurdle my surfboard over the recipe my abuelita passed down to me of her famous tamales my subscription to Bon Appetit these constants anchoring me when characters sketched by pencil become too faint to feel, its these delicate yet sturdy constants that yank me out of sadness with a "remember me?!" with a "remember your abilities, young lady!" "remember your divine calling to perpetually grow!"
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Aug 1, 2021
Aug 1, 2021 at 5:11 PM UTC
the constants
with at least one of                    A, B, C, D, E not equal to zero. This equation has 15 constants.                                 However, it can                    be multiplied by                                       any non-zero constant without changing              the curve;                                  thus by the choice of an appropriate                  constant of multiplication, any one           of the coefficients                                              can be set           to 1,                      leaving                                                only                   14 constants.                                      Therefore,       the space of quartic curves can be                           identified with the real projective                         space RP14 It also follows,                             from Cramer's          theorem on algebraic curves,                                that there is exactly one quartic curve                                 that passes                        through a set of                  14 distinct points                                 in general                                               position, since a quartic has                               14 degrees of freedom. One may                              also consider             quartic curves over other fields                        (or even rings),           for instance                      the complex                numbers. In this way,                    one gets m                   Riemann                                         surfaces,        which are                                                      one-dimensional objects over C,                             but are two-dimensional over R. An example           is the Klein                        quartic.                                Additionally, one can loo                k at curves in the                 projective                           plane,                 given by                                homogeneous polynomials.
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Jun 9, 2018
Jun 9, 2018 at 8:15 AM UTC
Ax^4+By^4+Cx^3y+Dx^2y^2+Exy^3+Fx^3+Gy^3+Hx^2y+Ixy^2+Jx^2+Ky^2+Lxy+Mx+Ny+P=0RP14
with at least one of                    A, B, C, D, E not equal to zero. This equation has 15 constants.                                 However, it can                    be multiplied by                                       any non-zero constant without changing              the curve;                                  thus by the choice of an appropriate                  constant of multiplication, any one           of the coefficients                                              can be set           to 1,                      leaving                                                only                   14 constants.                                      Therefore,       the space of quartic curves can be                           identified with the real projective                         space RP14 It also follows,                             from Cramer's          theorem on algebraic curves,                                that there is exactly one quartic curve                                 that passes                        through a set of                  14 distinct points                                 in general                                               position, since a quartic has                               14 degrees of freedom. One may                              also consider             quartic curves over other fields                        (or even rings),           for instance                      the complex                numbers. In this way,                    one gets m                   Riemann                                         surfaces,        which are                                                      one-dimensional objects over C,                             but are two-dimensional over R. An example           is the Klein                        quartic.                                Additionally, one can loo                k at curves in the                 projective                           plane,                 given by                                homogeneous polynomials.
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the speed of a falling raindrop is 32 feet per second it's something constant i have read about at the science section of a worn down daily. given different conditions and cloud forms from nimbus to cumulonimbus or if there even exist heavier, darker, sulkier clouds, then it will remain the same. raindrops will drop at that speed like the way cherry blossoms fall at 5 centimeters per second as identified by Shinkai accompanied by that sad story, sad love song and sad vibrant colors. i have always expressed adoration at constants starting at elementary algebra when miss hernandez introduced the concept of non changing ever the same values unaffected things like pi or the gravitional pull or even the speed of light itself. i always get to thinking if constant hearts ever exist or if it does, for how long? ever changing had been a major human quality so is inconsistence a constant in the human heart? the anatomy of a constant heart is a favorite mind palace of mine i wander at the highest floor taking my time to build up what would be the ideal constancy and perfection to me a woman of digits, numbers and measures a paradox of consistent inconsistencies wrapped around every pumping chamber smooth muscles embracing the equation like dialogues of yes's and no's between tissues and muscles and blood a focus group discussion of conflicting parallels
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Jul 11, 2017
Jul 11, 2017 at 11:53 AM UTC
constants
what a pretty sky on a pretty day not a cloud in the sky   the sun beams down a single cloud on a pretty day alone the sun beams down perhaps I am the cloud alone by myself never surrounded by peers a spot of paint perhaps you are the sun with me pulling me up hugging me the universe turns with you orbiting a centerpiece we can't name a lone cloud on a pretty day no other in the sky the sun beams down another cloud apears no more loners in the sky the sun beams down perhaps you are the sun and I am the cloud how do you feel I am not with you the universe turns you tear me apart we grow big you grow dark rain in the sky on a windy day so many cloud in the sky no sun beams perhaps I am the clouds and you are the sun I move on you continue to turn a pretty sky on a pretty day no cloud in the sky the sun beams down the sun beams on the universe turns the sun beams on the sun beams
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Feb 28, 2017
Feb 28, 2017 at 7:09 PM UTC
the cloud and the sun
Things will start and things will end, but the world will continue to turn. For there's always spring after winter and winter will come again. And even as our days on earth shorten and we love our loves no more. The days on the calendar will continue to fall, and we will move on and we will continue to live. And even when our laughs seem to stop time, and this moment doesn't seem to end. The clock on the wall will continue to tick. And our hearts will continue to beat, until death. But it's funny! Even after death and birth and love and hate, all in our hearts, the sun will continue to rise. And the world will turn and the stars will shine and the seasons will change and our child's play will never change our constants.
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Dec 2, 2016
Dec 2, 2016 at 12:25 AM UTC
The Sun Will Rise
There’s something vital about constants. To have that solid foundation to grasp on to when you feel as if you’re going to fall. To be able to fall onto something rather than plunge into the void. But I feel as if I was built on an impulse, unplanned, more of an experiment.
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Jun 8, 2015
Jun 8, 2015 at 10:58 PM UTC
Constants