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Connected Sequences
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Early Sequences: Colorcards
These pocket sized sets of flashcards - comparable in size and quality to a pack of playing cards, are designed to support teaching and therapeutic input in the clinic, school and home.They can be used for an engaging introduction to sequencing.You can demonstrate simple three step sequentially related actions to help establish basic concepts and develop appropriate language. Intended for use in educational settings and/or therapy contexts under the supervision of an adult.This is not a toy.
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Basic Sequences: Colorcards
This title offers 48 cards illustrating everyday activities in 3-step sequences.Use these three-step sequences to demonstrate simple sequentially related actions which will help establish basic concepts and encourage an understanding of order and direction.The set of 16 three-step sequences portray a range of everyday topics including: making a bed; wrapping a present; and, dressing a baby. Intended for use in educational settings and/or therapy contexts under the supervision of an adult.This is not a toy.
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Sequences: Colorcards : Verb Tenses
This title features 16 three-step sequences illustrating the past, present and future tenses of familiar activities.Eight verbs have regular, and therefore predictable, past tenses.The other eight verbs have irregular past tenses. Ten of the sequences show singular verb forms with one person doing the activity, and six show plural verb forms with two people involved. Examples include:cleaning football bootspacking a suitcasesweeping the floorcutting a cakebrushing hairlighting candles. Individual cards can be used to focus on one tense, or use the whole sequence to contrast past, present and future tenses.These cards are a flexible and fun resource for language teaching and therapy with people of all ages and backgrounds. Intended for use in educational settings and/or therapy contexts under the supervision of an adult.This is not a toy.
Price: 46.79 £ | Shipping*: 0.00 £
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What are GPU clock sequences?
GPU clock sequences refer to the specific frequencies at which a graphics processing unit (GPU) operates. These sequences determine the speed at which the GPU processes data and performs calculations, affecting the overall performance of the graphics card. GPU clock sequences typically consist of a base clock frequency and a boost clock frequency, with the boost clock allowing the GPU to temporarily operate at higher speeds for demanding tasks. Adjusting these clock sequences can impact the power consumption, heat generation, and performance of the GPU.
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What are sequences needed for?
Sequences are needed for organizing and storing data in a specific order. They are useful for maintaining the order of elements and accessing them based on their position. Sequences are commonly used in programming to represent lists of items, such as numbers, strings, or objects. They provide a structured way to work with collections of data efficiently.
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What are the barcode sequences?
Barcode sequences are unique DNA sequences that are used to label and identify individual samples in high-throughput experiments, such as next-generation sequencing. These barcodes are typically short, specific sequences of nucleotides that can be attached to DNA fragments or other biological molecules. By using different barcode sequences for each sample, researchers can pool multiple samples together and then later identify and separate the individual samples based on their unique barcode sequences. This allows for efficient and accurate processing of large numbers of samples in parallel.
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How to solve inequalities with sequences?
To solve inequalities with sequences, you can first find the general term of the sequence and then use it to determine the behavior of the sequence. You can then use this information to solve the inequality by comparing the terms of the sequence to the inequality. If the sequence is increasing or decreasing, you can use this information to determine the range of values that satisfy the inequality. Finally, you can use the solution to the inequality to find the specific terms of the sequence that satisfy the inequality.
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Hugh Collins Rice: Hildegard Sequences
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Get Up Sequences Part One
On 'Get Up Sequence Part One', Ian, Ninja, Nia, Simone, Sam and Adam have created a musical world distinctly of their own making. A place where routine is outlawed and perfection is the enemy. Where Ennio Morricone meets the Monkees armed with flutes, glockenspiels, steel drums and a badass analogue attitude. We're talking widescreen, fourtrack, channel hopping sounds that are instantly recognisable.
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Get Up Sequences Part One
On 'Get Up Sequence Part One', Ian, Ninja, Nia, Simone, Sam and Adam have created a musical world distinctly of their own making. A place where routine is outlawed and perfection is the enemy. Where Ennio Morricone meets the Monkees armed with flutes, glockenspiels, steel drums and a badass analogue attitude. We're talking widescreen, fourtrack, channel hopping sounds that are instantly recognisable.
Price: 21.49 £ | Shipping*: 3.99 £ -
Get Up Sequences Part Two
Over their six albums The Go! Team have taken sonic day trips to other lands - musically dipping into other cultures. But now on this, their seventh - they've bought a round-the-world ticket.. Benin, Japan, France, India, Texas and Detroit - all stops along the way. Wildly different voices from wildly different cultures side by side but all still sounding unmistakably Go! Team. Setting the course for a kaleidoscopic, cable access, channel hop.
Price: 26.49 £ | Shipping*: 0.00 £
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'How do you prove these sequences?'
To prove a sequence, one must show that it follows a specific pattern or rule. This can be done by demonstrating that each term in the sequence satisfies the given rule or pattern. This can be achieved through mathematical induction, direct proof, or by showing that the sequence can be expressed as a function of n, where n represents the position of the term in the sequence. Additionally, one can also use the properties of sequences, such as arithmetic or geometric progressions, to prove the sequence.
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What are Java sequences and series?
In Java, sequences and series refer to a collection of numbers that follow a specific pattern or rule. A sequence is an ordered list of numbers, while a series is the sum of the terms in a sequence. Java provides various ways to generate and manipulate sequences and series, such as using loops, arrays, or mathematical formulas. These concepts are commonly used in programming to perform calculations, analyze data, or solve mathematical problems.
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What is the limitation of sequences?
The limitation of sequences is that they can only represent a linear order of elements. This means that they are not suitable for representing relationships or structures that are more complex than a simple list. Additionally, sequences do not provide a way to represent non-sequential relationships between elements, such as hierarchical or network structures. Finally, sequences can become unwieldy and difficult to manage when they grow very large, making it challenging to efficiently access and manipulate the elements.
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What are null sequences in mathematics?
Null sequences in mathematics are sequences of numbers that approach zero as the index of the sequence increases. In other words, as the sequence goes on, the terms get closer and closer to zero. Null sequences are important in the study of limits and convergence in calculus and analysis. They help us understand the behavior of sequences and their tendency to approach a specific value or limit.
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