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Similarly, sl st describes a slip stitch, whereas yarn-overs are denoted with yo. scope of stitch; The modifier tog indicates that the stitches should be knitted together, e.g., "k2tog" indicates that two stitches should be knitted together as though they were one stitch. psso means "pass the slipped stitch over". pnso means "pass the next ...
Morph target animation, per-vertex animation, shape interpolation, shape keys, or blend shapes [1] is a method of 3D computer animation used together with techniques such as skeletal animation. In a morph target animation, a "deformed" version of a mesh is stored as a series of vertex positions.
Skeuomorphic design is closely linked with metamodernism. Skeuomorphic design seems to be preferred by older recipient groups, often referred to as "digital immigrants", while "digital natives" tend to favor flat design over skeuomorphisms. However, younger people are still able to understand the signifiers that skeuomorphic design employs.
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In biology, polymorphism [1] is the occurrence of two or more clearly different morphs or forms, also referred to as alternative phenotypes, in the population of a species. To be classified as such, morphs must occupy the same habitat at the same time and belong to a panmictic population (one with random mating).
Morph is introduced as an X-Men member who sacrificed themselves [a] to protect Wolverine from a Sentinel in the show's premiere. The second season revealed that Mister Sinister resurrected and experimented on Morph, turning them into his minion. After the X-Men free Morph from Sinister's control, they are taken to Muir Island to recuperate ...
Kevin Sydney is a skilled actor, and a highly trained and efficient organizer of subversive activities. He carried various advanced weaponry of alien Siri design belonging to Factor Three, including a ray gun carried in a holster at his side. Though Morph is a prankster who downplays his intelligence, he is deceptively smart.
The representations of the group are found by considering representations of (), the Lie algebra of SU(2).Since the group SU(2) is simply connected, every representation of its Lie algebra can be integrated to a group representation; [1] we will give an explicit construction of the representations at the group level below.