Pentaho Analytics for MongoDB by Bo Borland

By Bo Borland

Mix Pentaho Analytics and MongoDB to create strong analysis
and reporting solutions

Overview
* it is a step by step advisor that may have you ever quickly
creating crowd pleasing info visualizations * contains a sample
MongoDB database of net clickstream occasions for studying how to
model and question MongoDB facts * packed with information, photographs, and
exercises that hide the Pentaho improvement lifecycle
In Detail

Pentaho Analytics for MongoDB will educate you MongoDB and Pentaho
integration issues and developer talents had to create turnkey
analytic strategies that convey perception and force worth for your
organization

Starting with find out how to set up, configure, and strengthen content material in
both Pentaho and MongoDB, this publication provide you with the complete
range of talents had to achieve perception into MongoDB info using
Pentaho enterprise Analytics. you are going to know about MongoDB data
models and question concepts, that are coated in combination
with the supplied pattern MongoDB database. then you definately develop to
data integration, research, and reporting utilizing Pentaho

You will methods to use Pentaho info Integration to mixture and
enrich facts from extra assets. From this mixed facts, you
will advance professional-looking experiences and research perspectives that
are visible and interactive. finally, we are going to disguise the Pentaho web
portal and net interfaces for deploying analytics out to a
broader set of patron users

What you'll examine from this book
* set up and configure Pentaho and MongoDB * detect MongoDB
data types and the results of assortment layout on queries
* Use the Mongo shell for database instructions and queries *
Familiarize your self with Pentaho Instaview for fast analysis
on MongoDB facts * observe Pentaho facts Integration for blending
and enriching your MongoDB information * Create brought on reviews in
Pentaho record clothier * gather interactive dashboards using
Pentaho Dashboard Designer
Approach

This is an easy-to-follow advisor at the key integration points
between Pentaho and MongoDB. This ebook employs a practical
approach designed to have Pentaho configured to speak to MongoDB
early on so you see quick results

Who this booklet is written for

This e-book is meant for enterprise analysts, facts architects, and
developers new to both Pentaho or MongoDB who are looking to be able
to carry a whole answer for storing, processing, and
visualizing facts. It's assumed that you'll already have
experience defining info specifications had to aid business
processes and publicity to database modeling, SQL question, and
reporting recommendations

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Additional info for Pentaho Analytics for MongoDB

Sample text

Proof· i) Suppose I is not linearly ordered. Hence, there are a, bEl such that x = ab =I- 0 and y = ab =I- o. By [6], x 1\ y = O. However, x, y E I. Then 1= id(x) and so y:$ nx for some n. Therefore y = nxl\y :$ n(xl\y) = O. ii) Let I be a minimal ideal. Suppose In BA =I- {O}. Then I = id(e) for some e E BA. Suppose 0 :$ f :$ e for some f E BA. Then I = id(f), so that e :$ f. Hence e E At(BA). iii) Suppose now that In BA = {O}. I is linearly ordered, so Il.. = {b E A I a 1\ b = 0 for all a E I} is a prime ideal.

Z E I iff z :$ n(xy) for some n. It follows that z 1\ xy = 0 for all z E I. Thus I l.. =I- 0 and so I is not essential. Proposition 3. If A is not linearly ordered and I is minimal, then I is not essential. Proof. Suppose I is both minimal and essential. Since 0 is not a prime ideal, one has, for every prime ideal P, that In P =I- {O}. But then In P = I, so I ~ P for all primes P. Hence I = {O} and so is neither minimal nor essential. Definition 3. SocA = Ess A = E {I: I n{ J:J a minimal ideal of A} an essential ideal of A} .

If Xo is an isolated point, then the open set {xo} ~ Z(f). Assume then that Xo is not in I. Hence, IE Ozo. Thus there an open set U with Xo E U, and U ~ Z(f). It follows that Z(f) is open. 30 Peter L. Belluce and Salvatore Sessa The sets Ox have other properties. Note first that the zero function of A is in Ox' Since, evidently, Z(f + g) = Z(f) n Z(g), we see that Ox is always an ideal. Moreover, Proposition 28. If x fJ- I, then Ox is an essential ideal. Proof. Assume x fJ- I. Let W = nfEO. Z(f).

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