## Regular expressions and finite automata in the field of compiler construction

In the era of information, technology is changing at a dramatic pace and is also being observed in the field of computer science / information technology. The need for intelligent compilers for high-level languages ​​is increased. During this time, an argument arises regarding the worthlessness of the study of regular expression and the finite automaton in the field of compiler construction. Would you differ with this argument or in favor of this comment? Describe your position in the structure below.

## CONSTRUCTION A POSITIVE SECURITY CULTURE

SIX TIPS FOR BUILDING A POSITIVE SECURITY CULTURE Lately, the term "workplace culture" has become very trendy. Workplace culture is not just a buzzword but refers to the way things are done in your workplace. Rather than referencing your company's specific security policies and programs, security Culture is encapsulated by the mindsets, attitudes, and behaviors of workers, supervisors, managers, and owners regarding workplace safety. A positive safety culture in the workplace is absolutely an integral part of a successful and effective health and safety program.

STRONG AND POSITIVE SECURITY CULTURE IN YOUR WORKPLACE
1. Communicate
2. Offer training
4. Develop and implement a positive reporting process
5. involve workers
6. Put your JHSC in action

## Gr.group Theory – A Common Name for a Functional Construction of Commutative Algebra?

I'm interested in whether the following construction, which occurs naturally in Commutative Algebra, has some familiar and accepted names.

Given a commutative monoid $$(M, +)$$ and a set $$X$$Consider the family $$F (X, M)$$ of functions $$varphi: X to M$$ that has finite support $$supp ( varphi): = {x in X: varphi (x) ne 0 }$$ from where $$0$$ is the neutral element of $$M$$ in terms of the commuative operation $$+$$,

The sentence $$F (X, M)$$ has an obvious structure of a commutative monoid (actually a submonoid of power) $$M ^ X$$).

Every function $$f: X to Y$$ between sentences induces a monoidic homomorphism $$Ff: F (X, M) to F (Y, M)$$ this is for everyone $$varphi in F (X, M)$$ the function $$psi: Y to M$$, $$psi: y mapsto sum_ {x in f ^ {- 1} (y)} varphi (x)$$ (The latter sum is well defined, since it contains only finitely many non-zero terms).

The construction $$F (X, M)$$ determines a functor $$F: mathbf {set} on mathbf {Mon}$$ from the category $$mathbf {set}$$ from sets to the category $$mathbf {Mon}$$ of commutative monoids.

If I'm interested, if the radio operator $$F$$ has a known reserved name.

Annotation. For some special monoids $$M$$ the functor $$F$$ is known in algebra. For example,

$$bullet$$ for the group $$mathbb Z$$ of integers the monoid $$F (X, mathbb Z)$$ can be identified with the free Abelian group of $$X$$;

$$bullet$$ for the cyclic group with 2 elements $$C_2$$the monoid $$F (X, C_2)$$ can be identified with the free Boolean group of $$X$$,

$$bullet$$ for the cyclic group with n elements $$C_n$$the monoid $$F (X, C_n)$$ can be identified with the free Abelian group of $$X$$ in the diversity of the abelian groups that satisfy the identity $$x ^ n = 1$$;

$$bullet$$ for the 2-element half lattice $$2 = {0,1 }$$ with the operation $$max$$the monoid $$F (X, 2)$$ can be identified with the free half grid with the unit above $$X$$,

## Proof of the construction of the angle 60 degrees

I have a construction from the game Euclidea, Puzzle 4.2:

The puzzle is a point $$A$$ and line $$overleftrightarrow {BC}$$ (Only the line – no point is specified), construct an angle of 60 degrees with the line through the point (shown in orange). I came up with this construction to achieve a goal in the game, to execute the construction with a minimal number of elementary steps.

The construction is:

1. To draw $$odot A$$, with any radius big enough to intersect $$overleftrightarrow {BC}$$,
2. To draw $$odot$$,
3. To draw $$odot D$$,
4. Add $$overleftrightarrow {EA}$$ makes a 60 degrees $$angle ABC$$like magic.

What is the proof?

## Hermuno Obat Construction Mulut: additional health services

It also helps you to feel better when you sleep better, lose weight, have more energy and much more. Immune supplements save you from Hermuno Obat construction Mulut minor health disadvantage such as headache or back pain. These supplements fulfill your lack of nutrition when you feel weak and need more energy. Continue reading: …

Hermuno Obat Construction Mulut: additional health services

## Construction company "Russian Bogatyr" https://rus-bogatir.ru/

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Warm floors in Moscow are a special heating system that uses special heating elements under the floor covering to maintain the optimum temperature in the room. There are two main types of warm soils: water and electric. In both cases, the heating elements are laid under the floor, whether ceramic or PVC tiles, linoleum or laminate. Underfloor heating systems are not recommended to be used only if a cork with poor thermal conductivity or parquet made of natural wood is used as a floor covering.

## Brick price for construction 22-01

Brick prices for construction in early 2019. New prices are new in the market. As a contractor you can not help but take care of it. Prices can be changed in the near future. If tile prices are low, you should consider buying bricks for your project.

News prices for building blocks in early 2019
Building blocks are mandatory raw materials for construction work. Building bricks are often used as bricks, red bricks and cheap cement stones.

All of these building materials are available in Nam Thanh Vinh. We are the best supplier of brick materials.

NO TITLE NAME OF THE SERVICE
(mm) UNIT PRICE (VND)
Cars for cars
1 Thanh Tam Vien brick 8 x 8 x 18 1,050 1,080
2 tubes Eight Quỳnh Viên 8 x 8 x 18 1,030 1,060
3 Brick Phuoc Phuoc Member 1.030 1.030
4 Phuoc A Vien brick 1,010 1,040
8 Brick M.C Vien 1,180 1,200
9 tube brick Minh Tu Vien 960 1000
10 stones from Vien Vien 4 x 8 x 18 1,000 1,000
11 eyelashes 4 x 4 x 9 500 550
Note: Brick prices are for reference only

,

## at.algebraische Topologie – The group completion in the homology becomes unique by the Plus construction

An article by Mcduff and Segal justifies the following definition: A map of h spaces $$X to Y$$ is a group completion if the card is a localization of homology.

In the newspaper, they prove that when $$X$$ is a topological monoid, the canonical map $$X to Omega B X$$ is a group supplement in the above sense.

Unfortunately, the example where $$X = sqcup_n B Sigma_n$$ That does not show the room $$Y$$still the map is unique to homotopy:

Here is the map $$X to Y = mathbb {Z} times B Sigma_ infty$$ is a group financial statement. That's the card $$X to Y _ + = mathbb {Z} times (B Sigma_ infty) _ +$$, $$Y$$ has homotopy groups concentrated in grade 1 during $$Y _ +$$ has as its homotopy groups the stable homotopy groups of spheres.

In this case, the card $$X to Y to Y _ +$$ and $$X to Y _ +$$ are the same except for homotopy. This raises the question

Question: In the face of H-space $$X$$is every group graduation $$X to Y$$
followed by the plus construction card, which will be up to once
Homotopy?

## The best steps to choosing the construction company?

Discussion in "Growing and Managing a Business" by John G. Anai, January 15, 2019 at 07:17,

1. ### John G. Anai uix_expand uix_collapse New member

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