Sound effects, Flute, Oboe, Clarinet, Bassoon, French Horn, Trumpet, Trombone, Harp, Timpani, Percussion(6), Strings(5)
Composed specifically for the TWMC #1 competition This is the first piece I have submitted for a competition. It is also the first time I have ever tried this style of composition. I only submit it as an experiment. The competition sought a composition regarding four elements. A choice or combination was optional. Each element was to be between 1:30 and 4 minutes. I have chosen all four--2 or so minutes each, and so this piece extends past 10 minutes when combined. Water is probably the most significant element described. I will probably get dinged in the judging for the length. The California connection was based on the old joke that the U.S. state of California has four seasons, drought, fire, rain, and earthquake. That is also the intended layout of this piece. Comments, suggestions and recommendations are greatly appreciated. The competition submission deadline is 5/31/18, and so there may be updates to this piece until that time. May God be glorified!
Found in Community
Thank you all so much for joining the competition! I believe we have enough people to start, so here goes:Our theme of the month is 'The Elements'. You get to choose between fire, air, earth, and water and try to display the 5 senses (or one of them) through music. If you can't think of any ideas to start your composition, here are some:Fire:- Consuming a forest, city, home, etc.- The emotion you feel looking at it- A soft song that would bring out the warmth- The crackling of a fireAir:- Flying through the sky (maybe a bird, mythical creature, etc.)- The breeze on top of a mountain- Tornado or hurricaneEarth:- Different countries (use ethnic instruments and chord structures)- The life of a person or animal- Bring out the sweet smell of flowers, cedar trees, etc.- Mix the sounds of animals into an ambient pieceWater:- Bubbles- A glorious epic piece about a waterfall- The sound of a river or creek- Rain- A storm in the middle of the oceanPlease make sure your compositions are 1:30-4:00 minutes long and that they go along with the theme of this competition. Also, please include (TWMC #1) in the cover title on your score and the MuseScore upload. Since this competition is just kicking off, we're starting early. The deadline for submitting your compositions will be May 31st.
Her name is unknown. Trying to debate on her being half vampire or not. Her powers are unknown. Her story might be set in an Castlevania AU. If i do that she will be related to Soma Cruz http://castlevania.wikia.com/wiki/Soma_Cruz. If she is related to him then she won't be half vampire ( please read the wiki it will help). She will DEFINITELY have white/silverish hair. She will DEFINITELY/maybe not be a vampire hunter I don't know. She is 16 years old and lives in ( I don't know). Where she lives has to be fictional but must be located somewhere on Earth. She is of African-American decent. No her powers will not come from a totem or some magic god and/or is worshipped by her "tribe". Cause now that I think about it a lot of African-American superheroes are like that or are worshipped by their people(most of the time no matter where they are from). She goes to a prep school which she really doesn't like. She is popular but doesn't like the "popular" kids but still hangs out with them sometimes. She is mostly hangs out with the "uncool kids".Thats all i got right now.
It Starts with a Simple Deck of Playing CardsThey seem harmless enough, 52 thin slices of laminated cardboard with colorful designs printed on their sides. Yet, as another illustration of the mantra that complexity begins from the most simple systems, the number of variations that these 52 cards can produce is virtually endless. The richness of most playing card games owes itself to this fact.Permute this!The number of possible permutations of 52 cards is 52!. I think the exclamation mark was chosen as the symbol for the factorial operator to highlight the fact that this function produces surprisingly large numbers in a very short time. If you have an old school pocket calculator, the kind that maxes out at 99,999,999, an attempt to calculate the factorial of any number greater than 11 results only in the none too helpful value of "Error". So if 12! will break a typical calculator, how large is 52!?52! is the number of different ways you can arrange a single deck of cards. You can visualize this by constructing a randomly generated shuffle of the deck. Start with all the cards in one pile. Randomly select one of the 52 cards to be in position 1. Next, randomly select one of the remaining 51 cards for position 2, then one of the remaining 50 for position 3, and so on. Hence, the total number of ways you could arrange the cards is 52 * 51 * 50 * ... * 3 * 2 * 1, or 52!. Here's what that looks like:80658175170943878571660636856403766975289505440883277824000000000000 eighty unvigintillion,six hundred fifty eight vigintillion,one hundred seventy five novemdecillion,one hundred seventy octodecillion,nine hundred forty three septendecillion,eight hundred seventy eight sexdecillion,five hundred seventy one quindecillion,six hundred sixty quattuordecillion,six hundred thirty six tredecillion,eight hundred fifty six duodecillion,four hundred three undecillion,seven hundred sixty six decillion,nine hundred seventy five nonillion,two hundred eighty nine octillion,five hundred five septillion,four hundred forty sextillion,eight hundred eighty three quintillion,two hundred seventy seven quadrillion,eight hundred twenty four trillionThis number is beyond astronomically large. I say beyond astronomically large because most numbers that we already consider to be astronomically large are mere infinitesimal fractions of this number. So, just how large is it? Let's try to wrap our puny human brains around the magnitude of this number with a fun little theoretical exercise. Start a timer that will count down the number of seconds from 52! to 0. We're going to see how much fun we can have before the timer counts down all the way.Shall we play a game?Start by picking your favorite spot on the equator. You're going to walk around the world along the equator, but take a very leisurely pace of one step every billion years. The equatorial circumference of the Earth is 40,075,017 meters. Make sure to pack a deck of playing cards, so you can get in a few trillion hands of solitaire between steps. After you complete your round the world trip, remove one drop of water from the Pacific Ocean. Now do the same thing again: walk around the world at one billion years per step, removing one drop of water from the Pacific Ocean each time you circle the globe. The Pacific Ocean contains 707.6 million cubic kilometers of water. Continue until the ocean is empty. When it is, take one sheet of paper and place it flat on the ground. Now, fill the ocean back up and start the entire process all over again, adding a sheet of paper to the stack each time you’ve emptied the ocean.Do this until the stack of paper reaches from the Earth to the Sun. Take a glance at the timer, you will see that the three left-most digits haven’t even changed. You still have 8.063e67 more seconds to go. 1 Astronomical Unit, the distance from the Earth to the Sun, is defined as 149,597,870.691 kilometers. So, take the stack of papers down and do it all over again. One thousand times more. Unfortunately, that still won’t do it. There are still more than 5.385e67 seconds remaining. You’re just about a third of the way done.And you thought Sunday afternoons were boringTo pass the remaining time, start shuffling your deck of cards. Every billion years deal yourself a 5-card poker hand. Each time you get a royal flush, buy yourself a lottery ticket. A royal flush occurs in one out of every 649,740 hands. If that ticket wins the jackpot, throw a grain of sand into the Grand Canyon. Keep going and when you’ve filled up the canyon with sand, remove one ounce of rock from Mt. Everest. Now empty the canyon and start all over again. When you’ve leveled Mt. Everest, look at the timer, you still have 5.364e67 seconds remaining. Mt. Everest weighs about 357 trillion pounds. You barely made a dent. If you were to repeat this 255 times, you would still be looking at 3.024e64 seconds. The timer would finally reach zero sometime during your 256th attempt. Exercise for the reader: at what point exactly would the timer reach zero?Back here on the ranchOf course, in reality none of this could ever happen. Sorry to break it to you. The truth is, the Pacific Ocean will boil off as the Sun becomes a red giant before you could even take your fifth step in your first trek around the world. Somewhat more of an obstacle, however, is the fact that all the stars in the universe will eventually burn out leaving space a dark, ever-expanding void inhabited by a few scattered elementary particles drifting a tiny fraction of a degree above absolute zero. The exact details are still a bit fuzzy, but according to some reckonings of The Reckoning, all this could happen before you would've had a chance to reduce the vast Pacific by the amount of a few backyard swimming pools.Your thoughts please.