Puzzle Pack Of Lies - Sites.math.washington.edu

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Confection ImperfectionsJamie’s favorite chocolate is dark chocolate. Or maybe it’s white chocolate?Double Chocolate (Knapp Daneben):Divide the grid along the dashed lines into regions, each consisting of one polyomino oflight squares and one polyomino of dark squares. One of these must be exactly one squarelarger than the other, and it must be possible to remove a square from the larger polyominoso that it’s congruent to the smaller polyomino (and the region is still connected).If a square contains a number, that number must be equal to the area of the otherpolyomino in its ARAMINERIBEANYSRAPATO321 23 44TELLAAGUSCELPRALSUGARYGLLONIONSLUGASALT3412

Lies in the SkyDay and night, Jamie continues to find falsehoods wherever he goes.Moon or Sun (Liar):Draw a single closed loop in the grid which enters and exits each outlined region exactlyonce. In each region, the loop must either visit all of the moons (at least one) and none of thesuns, or all of the suns (at least one) and none of the moons, and it must alternate betweenthese two choices every time it crosses a region boundary.Additionally, exactly one moon or sun in every row, column, and region is a liar and shouldbe treated as the opposite type of RTMDARTEBAAEAWOKTARORM

PassersbyJamie was amazed by the unusual cipher.Fillomino (Coprime, Digit Cipher):Divide the grid along the dashed lines into regions so that no two regions of the same areashare an edge. Inside some cells are numbers; each number must represent the area of theregion it belongs to. A region may contain zero, one, or several given numbers.Additionally, if two regions touch, their sizes may not share a common factor. Regions ofsize one are forbidden.Also, the digits 0-9 have been replaced by letters. Different letters represent different digits.FBAOB ABOSUBAOABAB OBFKBAABYFDAEU O H N OL XSIB L O O DX R GSV D T

Stern RobotsJamie has installed land-detecting androids at the backs of his ships.11OX011IB5ATWSEIEOW11EX011I51150SN511C0AAraf Nurikabe (Stern Robot Battleships):Place water in some cells so that each region of land contains exactly two numbers, and itsarea is strictly between those two numbers. The water cells must be orthogonally connectedand cannot contain a 2x2 square. Exactly six numbers (three in the example) are in the water.Then, place the given battleships in the grid such that the stern of each ship is on one of thenumbers in the water. Ships cannot touch, even diagonally. The number at the stern of a shipindicates the total area of all the islands pointed to by its A30AISAC6

Surprise!Jamie was Pica-shocked by this hunt’s font, and Pikmin-shocked by this puzzle’s theme.Herugolf (Pikmin):Move each of the Pikmin one or more times by performing a series of horizontal or verticalthrows. Throws cannot cross other throws or Pikmin. Each Pikmin has a nonzero rangewhich determines the length of its first throw. Each subsequent throw is one unit shorterthan the previous. If two Pikmin have the same color (red, yellow, or blue) and maturity(leaf, bud, or flower), they have the same range.When the Pikmin stop moving, they must each occupy a different 3x3 region. Each Pikminwill then read the corresponding statement from its region, as shown on the next page.These statements must all be true. Ignore statements in unoccupied regions.(continued on next page)

(continued from previous page)Pikmin of mycolor must depleteall our throws.There’s no otherPikmin in thisrow with me.Every Pikmin ofmy color hasan even range.As Pikmin mature(leaf, bud, flower),their range grows.Pikmin can’t sharea range unlessthey are identical.There is rotationalsymmetry in whichregions are empty.From me, there’sno Pikmin onebishop move away.In every singlerow there’s atleast one Pikmin.At each maturitylevel, yellow hasthe longest range.I (and othersof my color)can’t turn right.No lake maybe visited exceptby blue Pikmin.There’s a Pikminin every regionof this row.No two adjacentregions in thegrid are empty.Me? I wasthrown to thenorth at first.Red and blueNo ending pointsPikmin can’t crossmay be adjacent,the lightning bolts. not even diagonally.No column hasmore than onePikmin in it.Initially, you willbe able toextract an answer.There’s no Pikminwho ends inthe first column.Yellow and bluePikmin can’t endnext to fires.Jamie is knownfor telling liesin puzzle grids.

Yajisan-MetasanThe trouble with these puzzles is that even after you’ve solved them, the answers are still filled with lies.Yajisan-Kazusan (Tokens):Place the given tokens in the grid so that no two tokens are adjacent and the uncoveredspaces are orthogonally connected. Uncovered clues indicate the sums of the labels on thetokens in the indicated direction. Covered clues can be ignored.34343344343131125331 2 3 4 5This is a Yajisan-Kazusan (Tokens) puzzle, except that some of the clues in the grid below are liars.If uncovered, they must not indicate the sum of the tokens in the indicated direction.00231334234582710814115 14 148231158108212113111 2 3 4 5 6 7 8 9 10 11 12 13 14What is this Canadian’s greatest deception?

numbers in the water. Ships cannot touch, even diagonally. The number at the stern of a ship indicates the total area of all the islands pointed to by its bow. 11 0 5 5 11 0 11 S E A T W I N S A I O X B O W I C E 11 0 5 5 11 0 11 E X 3 6 0 6 0 10 10 0 10 3 6 0 0 0 6 6 6 3 0 0 6 6 10 0 3 10 6 6 6 0 3 3 R E C E S S R O B O T I C D I L E M M A B A .

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Étape 4 Recherche des causes profondes en lien ave l'évènement: ALARM 13 4.1 Facteurs liés au patient 13 4.2 Facteurs liés aux tâches à accomplir 15 4.3 Facteurs liés aux professionnels 17 4.4 Fa teurs liés à l'équipe 18 4.5 Fa teurs liés à l'environnement de travail 21

\Lies, damned lies and statistics" Mark Twain,1907: \Figures often beguile me, particularly when I have the arranging of them myself; in which case the remark attributed to Disraeli would often apply with justice and force: 'There are three kinds of lies:lies, damned lies and statistics'." However it seems thatDisraelinever actually said this.