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Low cost insurance solutions for tenants of rented property
Whether you have been renting for many years or are just about to move into your first rented property, it is important to be properly insured. Many tenants mistakenly believe that the landlord has insurance cover for your own personal belongings. It is also important to remember that you are responsible for any damage that you cause to the rented property.
We offer two tenant's insurance products to help protect you should the worst happen.
If you could not afford to replace all of your possessions at one time for example if there had been a fire, then you should seriously consider taking out tenant's contents insurance cover.


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Cobra Electronics Introduces Cobra 8500 Pro HD Navigation System at 2014 Mid-America Trucking Show
Company's Newest Navigation System Delivers Information-Rich Features, New Interface, and Live Weather and Fuel Prices for Optimal, In-Route Awareness (March 25, 2014)CHICAGO, IL -- (Marketwired) -- 03/25/14 -- Cobra Electronics Corporation (NASDAQ: COBR), the leading designer and marketer of award-winning Citizens Band (CB) radios, GPS navigation systems and wireless hands-free driving solutions for professional drivers, today announced the nationwide general availability of the Cobra 8500 Pro HD Navigation System. This newest offering in navigation system technology from Cobra will be on display throughout the Mid-America Trucking Show (MATS) beginning Thursday, March 27th through Saturday, March 29th at Cobra's booth #14152.
The introduction of the Cobra 8500 Pro HD sets a milestone in Cobra's offerings to its community of professional driver customers. As the company's most advanced navigation system to-date, the Cobra 8500 Pro HD features a complete redesign from previous models; delivering a powerful feature set with a fresh, new interface. The Cobra 8500 Pro helps professional drivers keep watch over the road with information-rich functionalities that inform drivers so they stay safe and don't miss a thing on the road. Key features in the Cobra 8500 Pro HD include:
- Tier 1 maps that include lifetime updates; ensuring the most accurate, up-to-date maps
- Live and predicted traffic to avoid time and money spent on traffic congestion
- Real-time diesel fuel prices direct from Flying J, Love's, Petro, Pilot, Travel Centers of America and other major travel centers
- Live weather forecast including severe weather alerts
- Superior truck/last-mile routing with four times more trucking attributes coverage in secondary roads
- Enhanced state mileage logs & hours of service timers that keep track of on duty, on duty driving/off duty time based on GPS location. Also assists with IFTA fuel tax reporting and hours of service logging
- Electronic Logging Device (ELD) compatible with the new Cobra RapidLog ELD 350 (coming soon)
The Cobra 8500 Pro HD provides additional features that keep drivers safe and updated on the road. Additional features include lane-assist technology, road closure updates and even truck-friendly points of interest powered by ProMiles® and TruckDown; informing professional drivers to the location of truck stops, weigh stations, repair locations, parking, rest stops and much more. The unit comes in a thin and light-weight, seven-inch, touch screen display with easy-to-use menu options.
"As longtime allies to the professional driver community, we at Cobra set out to design a navigation system that can provide all of the important information that professional drivers look for when on the road," said Sally Washlow, president of Cobra Electronics. "The 8500 Pro HD is our most advanced navigation system ever and demonstrates our commitment to the safety and productivity of the professional driving community while giving drivers a reliable partner sitting shotgun to all destinations."
The Cobra 8500 Pro HD is available now at Love's, Petro Stopping Centers, Pilot Flying J, TravelCenters of America and other travel centers nationwide, as well as Amazon.com and Cobra.com for a retail price of $369.95.
About Cobra Electronics:
Cobra Electronics is a leading global designer and marketer of communication and navigation products, with a track record of delivering innovative and award-winning products. Building upon its leadership position in the GMRS/FRS two-way radio, radar detector and Citizens Band radio industries, Cobra identified new growth opportunities and has aggressively expanded into the marine market and has expanded its European operations. The Consumer Electronics Association, Forbes and Deloitte & Touche have all recognized Cobra for the company's innovation and industry leadership. To learn more about Cobra Electronics, please visit the Cobra site at www.cobra.com. Follow Cobra on Twitter at www.twitter.com/CobraElectronic and Like Us at www.facebook.com/CobraElectronics.
Media Contacts:
Rebecca Kufrin
Skyya Communications
(952) 746-1309
Email Contact
Chris Kooistra
Cobra Electronics
(773) 972-0691
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Ideal class group
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In number theory, the ideal class group (or class group) of an algebraic number field K is the quotient group JK/PK where JK is the group of fractional ideals of the ring of integers of K, and PK is its subgroup of principal ideals. The class group is a measure of the extent to which unique factorization fails in the ring of integers of K. The order of the group, which is finite, is called the class number of K.
The theory extends to Dedekind domains and their field of fractions, for which the multiplicative properties are intimately tied to the structure of the class group. For example, the class group of a Dedekind domain is trivial if and only if the ring is a unique factorization domain.
History and origin of the ideal class group[edit]
Ideal class groups (or, rather, what were effectively ideal class groups) were studied some time before the idea of an ideal was formulated. These groups appeared in the theory of quadratic forms: in the case of binary integral quadratic forms, as put into something like a final form by Gauss, a composition law was defined on certain equivalence classes of forms. This gave a finite abelian group, as was recognised at the time.
Later Kummer was working towards a theory of cyclotomic fields. It had been realised (probably by several people) that failure to complete proofs in the general case of Fermat's last theorem by factorisation using the roots of unity was for a very good reason: a failure of the fundamental theorem of arithmetic to hold in the rings generated by those roots of unity was a major obstacle. Out of Kummer's work for the first time came a study of the obstruction to the factorisation. We now recognise this as part of the ideal class group: in fact Kummer had isolated the p-torsion in that group for the field of p-roots of unity, for any prime number p, as the reason for the failure of the standard method of attack on the Fermat problem (see regular prime).
Somewhat later again Dedekind formulated the concept of ideal, Kummer having worked in a different way. At this point the existing examples could be unified. It was shown that while rings of algebraic integers do not always have unique factorization into primes (because they need not be principal ideal domains), they do have the property that every proper ideal admits a unique factorization as a product of prime ideals (that is, every ring of algebraic integers is a Dedekind domain). The size of the ideal class group can be considered as a measure for the deviation of a ring from being a principal ideal domain; a ring is a principal domain if and only if it has a trivial ideal class group.
If R is an integral domain, define a relation ~ on nonzero fractional ideals of R by I ~ J whenever there exist nonzero elements a and b of R such that (a)I = (b)J. (Here the notation (a) means the principal ideal of R consisting of all the multiples of a.) It is easily shown that this is an equivalence relation. The equivalence classes are called the ideal classes of R. Ideal classes can be multiplied: if [I] denotes the equivalence class of the ideal I, then the multiplication [I][J] = [IJ] is well-defined and commutative. The principal ideals form the ideal class [R] which serves as an identity element for this multiplication. Thus a class [I] has an inverse [J] if and only if there is an ideal J such that IJ is a principal ideal. In general, such a J may not exist and consequently the set of ideal classes of R may only be a monoid.
However, if R is the ring of algebraic integers in an algebraic number field, or more generally a Dedekind domain, the multiplication defined above turns the set of fractional ideal classes into an abelian group, the ideal class group of R. The group property of existence of inverse elements follows easily from the fact that, in a Dedekind domain, every non-zero ideal (except R) is a product of prime ideals.
The ideal class group is trivial (i.e. has only one element) if and only if all ideals of R are principal. In this sense, the ideal class group measures how far R is from being a principal ideal domain, and hence from satisfying unique prime factorization (Dedekind domains are unique factorization domains if and only if they are principal ideal domains).
The number of ideal classes (the class number of R) may be infinite in general. In fact, every abelian group is isomorphic to the ideal class group of some Dedekind domain.[1] But if R is in fact a ring of algebraic integers, then the class number is always finite. This is one of the main results of classical algebraic number theory.
Computation of the class group is hard, in general; it can be done by hand for the ring of integers in an algebraic number field of small discriminant, using Minkowski's bound. This result gives a bound, depending on the ring, such that every ideal class contains an ideal norm less than the bound. In general the bound is not sharp enough to make the calculation practical for fields with large discriminant, but computers are well suited to the task.
The mapping from rings of integers R to their corresponding class groups is functorial, and the class group can be subsumed under the heading of algebraic K-theory, with K0(R) being the functor assigning to R its ideal class group; more precisely, K0(R) = Z×C(R), where C(R) is the class group. Higher K groups can also be employed and interpreted arithmetically in connection to rings of integers.
Relation with the group of units[edit]
It was remarked above that the ideal class group provides part of the answer to the question of how much ideals in a Dedekind domain behave like elements. The other part of the answer is provided by the multiplicative group of units of the Dedekind domain, since passage from principal ideals to their generators requires the use of units (and this is the rest of the reason for introducing the concept of fractional ideal, as well):
Define a map from K× to the set of all nonzero fractional ideals of R by sending every element to the principal (fractional) ideal it generates. This is a group homomorphism; its kernel is the group of units of R, and its cokernel is the ideal class group of R. The failure of these groups to be trivial is a measure of the failure of the map to be an isomorphism: that is the failure of ideals to act like ring elements, that is to say, like numbers.
Examples of ideal class groups[edit]
- The rings Z, Z[ω], and Z[i], where ω is a cube root of 1 and i is a fourth root of 1 (i.e. a square root of −1), are all principal ideal domains (and in fact are all Euclidean domains), and so have class number 1: that is, they have trivial ideal class groups.
- If k is a field, then the polynomial ring k[X1, X2, X3, ...] is an integral domain. It has a countably infinite set of ideal classes.
Class numbers of quadratic fields[edit]
If d is a square-free integer (a product of distinct primes) other than 1, then Q(√d) is a quadratic extension of Q. If d < 0, then the class number of the ring R of algebraic integers of Q(√d) is equal to 1 for precisely the following values of d: d = −1, −2, −3, −7, −11, −19, −43, −67, and −163. This result was first conjectured by Gauss and proven by Kurt Heegner, although Heegner's proof was not believed until Harold Stark gave a later proof in 1967. (See Stark-Heegner theorem.) This is a special case of the famous class number problem.
If, on the other hand, d > 0, then it is unknown whether there are infinitely many fields Q(√d) with class number 1. Computational results indicate that there are a great many such fields. However, it is not even known if there are infinitely many number fields with class number 1.[2][3]
For d < 0, the ideal class group of Q(√d) is isomorphic to the class group of integral binary quadratic forms of discriminant equal to the discriminant of Q(√d). For d > 0, the ideal class group may be half the size since the class group of integral binary quadratic forms is isomorphic to the narrow class group of Q(√d).[4]
Example of a non-trivial class group[edit]
The quadratic integer ring R = Z [√−5] is the ring of integers of Q(√−5). It does not possess unique factorization; in fact the class group of R is cyclic of order 2. Indeed, the ideal
is not principal, which can be proved by contradiction as follows. has a norm function , which satisfies , and if and only if is a unit in . First of all, , because the quotient ring of modulo the ideal is isomorphic to , so that the quotient ring of modulo is isomorphic to . If J were generated by an element x of R, then x would divide both 2 and 1 + √−5. Then the norm would divide both and , so N(x) would divide 2. If , then is a unit, and , a contradiction. But cannot be 2 either, because R has no elements of norm 2, because the Diophantine equation has no solutions in integers, as it has no solutions modulo 5.
One also computes that J2 = (2), which is principal, so the class of J in the ideal class group has order two. Showing that there aren't any other ideal classes requires more effort.
The fact that this J is not principal is also related to the fact that the element 6 has two distinct factorisations into irreducibles:
- 6 = 2 × 3 = (1 + √−5) × (1 − √−5).
Connections to class field theory[edit]
Class field theory is a branch of algebraic number theory which seeks to classify all the abelian extensions of a given algebraic number field, meaning Galois extensions with abelian Galois group. A particularly beautiful example is found in the Hilbert class field of a number field, which can be defined as the maximal unramified abelian extension of such a field. The Hilbert class field L of a number field K is unique and has the following properties:
- Every ideal of the ring of integers of K becomes principal in L, i.e., if I is an integral ideal of K then the image of I is a principal ideal in L.
- L is a Galois extension of K with Galois group isomorphic to the ideal class group of K.
Neither property is particularly easy to prove.
See also[edit]
- Class number formula
- Class number problem
- Brauer–Siegel theorem—an asymptotic formula for the class number
- List of number fields with class number one
- Principal ideal domain
- Algebraic K-theory
- Galois theory
- Fermat's last theorem
- Narrow class group
- Picard group—a generalisation of the class group appearing in algebraic geometry
- Arakelov class group
- ^ Claborn 1966
- ^ Neukirch 1999
- ^ Gauss 1700
- ^ Fröhlich & Taylor 1993, Theorem 58
- Claborn, Luther (1966), "Every abelian group is a class group", Pacific Journal of Mathematics, 18: 219–222, doi:10.2140/pjm.1966.18.219
- Fröhlich, Albrecht; Taylor, Martin (1993), Algebraic number theory, Cambridge Studies in Advanced Mathematics, 27, Cambridge University Press, ISBN 978-0-521-43834-6, MR 1215934
- Neukirch, Jürgen (1999). Algebraic Number Theory. Grundlehren der mathematischen Wissenschaften. 322. Berlin: Springer-Verlag. ISBN 978-3-540-65399-8. Zbl 0956.11021. MR1697859.


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"My mother and stepdad are very religious. As far as they know, I'm a born-again Christian. My dad believes in God but isn't at all religious, and doesn't care that I'm an atheist. If my mother knew, she'd flip. I'm…"
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The European Commission (Commission), on 18 December 2013, opened three formal State aid investigations into public support measures for major Spanish football clubs. The Commission alleges that the clubs under investigation have benefitted from State aid that cannot be authorised. The clubs, which include Real Madrid and Barcelona, are therefore exposed to the risk of the alleged benefit being recovered. Professional sports clubs in other EU Member States should also be aware that the Commission is starting to enforce the State aid rules in the sport sector.
The European Commission (Commission), on 18 December 2013, opened three formal State aid investigations into the public financing of some of the most well-known Spanish football clubs.
The first investigation concerns possible tax privileges for Real Madrid CF, Barcelona CF, Athletic Club Bilbao and Club Atlético Osasuna. These four clubs are exempted from the general obligation on professional football clubs to convert into sport limited companies. The effect of the exemption is that these clubs enjoy a preferential corporate tax rate of 25 per cent instead of the 30 per cent applicable to sport limited companies.
The second investigation will assess whether or not a land transfer between the City of Madrid and Real Madrid CF involved any State aid in favour of the club. In the third investigation, the Commission will examine the compliance with EU State aid rules of guarantees given by the State-owned Valencia Institute of Finance for loans that were used to finance the three Valencia clubs Valencia CF, Hercules CF and Elche CF, while those clubs were seemingly undergoing financial difficulties.
The Commission is empowered to investigate public support measures going back 10 years under general EU State aid rules. Should the Commission come to the conclusion that the measures in favour of the Spanish football clubs infringe EU State aid rules, it can order Spain to recover the State aid from the clubs and the relevant public support measures could no longer be applied.
Unlike amateur sport, professional sport is an economic activity to which the general EU State aid rules apply. Although the economic nature of professional sport has been recognised in the past, the Commission has only recently picked up on potential EU State aid in the sport sector.
The Commission sent an information request to all EU Member States in October 2012, asking them to provide all relevant information regarding public financing of the professional football clubs in their country. The Commission subsequently launched an investigation in the Netherlands (see McDermott website here) (http://www.mwe.com/Commissions-Launches-First-State-Aid-Investigations-Into-Football-Clubs-04-02-2013/?PublicationTypes=d9093adb-e95d-4f19-819a-f0bb5170ab6d) in March 2013 concerning, amongst others, PSV Eindhoven.
Professional football clubs in other EU Member States should watch the Spanish and Dutch cases with interest as the Commission is starting to enforce the State aid rules in this sector and it is likely that professional football clubs in other Member States will also become subject to an investigation.
Since the underlying legal and economic concepts of the Commission's probe into the financing of football clubs are not limited to football, other professional sports clubs such as ice hockey, basketball and handball, and the EU public authorities financing such clubs, should also follow developments closely.
In a separate decision, the Commission today authorised State aid amounting to EUR 1.052 billion for the construction and renovation of nine football stadiums for the UEFA EURO 2016 Championship in France. As the conditions for the further commercial exploitation and use of the stadiums are not yet fully defined, the Commission's decision does not cover potential State aid for the users of the stadiums. France committed to notify the Commission of the outstanding conditions of exploitation and of use of the stadiums after the championship.
Katharina Dietz, a paralegal at McDermott Will & Emery's Brussels office, also contributed to the article.
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DISCLAIMER: Because of the generality of this update, the information provided herein may not be applicable in all situations and should not be acted upon without specific legal advice based on particular situations.
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Smoot, Division of Magnum Systems, has engineered and manufactured dilute and dense phase pneumatic transfer systems, including vacuum, pressure, and vacuum-pressure systems and equipment for over 50 years. The selection of the correct style of transfer system is critical to insure reliable plant operations. System design is always engineered to the specific material and transfer layout properties. With the extensive experience and successes of the Smoot Company in pneumatic conveying, we can insure you get the correct system to fulfill your requirements at the lowest cost to install, operate and maintain. Most recently with the introduction of the patented ECOphase pneumatic conveying system.
Smoot doesn't provide "canned" solutions. We start with understanding your specific needs, rather than altering your process. We analyze your process and facility, and then test your material in our fully equipped test facility. A system is then designed, engineered and built to functionally integrated into your operation.


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The Safety of Nevirapine When Given to Breast-Feeding Babies From Birth to Age 6 Months
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The purpose of this study is to see if it is safe to give nevirapine (NVP) to breast-feeding babies from birth to the age of 6 months and to determine what dose of NVP should be given.
Breast-feeding has been shown to be very important for the physical and mental health of infants. This is especially true during the first 6 months of life. However, an HIV-positive mother can pass the virus on to her baby by breast-feeding. Because of this risk, HIV-positive mothers are encouraged to formula-feed, not breast-feed, their babies. In developing countries, however, some women cannot afford to formula-feed. If they do formula-feed, these women risk exposing their HIV status. These women have great need for methods that can lower the chance that they will pass HIV on to their babies. This study will test NVP as a way of doing this.
Condition | Intervention | Phase |
HIV Infections |
Drug: Nevirapine |
Phase 1 |
Study Type: | Interventional |
Study Design: | Primary Purpose: Prevention |
Official Title: | Phase I/II Study to Assess the Safety and Plasma Concentrations of Nevirapine Given Daily, Twice a Week or Weekly as Prophylaxis in Breastfeeding Infants From Birth to 6 Months |
Estimated Enrollment: | 75 |
Study Completion Date: | May 2005 |
Breast-feeding is of such critical importance to the general health of the infant, as well as the mother-infant relationship, that special efforts should be made to retain this practice even during the HIV pandemic. Breast-feeding is associated with lower rates of infant gastrointestinal infections and protects against high infant mortality from respiratory and gastrointestinal diseases. These protective effects are greatest in the first 6 months of life. However, HIV is transmitted through breast-feeding. HIV-infected women whose circumstances permit them a choice between breast- and formula-feeding have been encouraged to formula-feed. But in developing countries there are HIV-infected women who cannot afford to formula-feed or who, knowing the risks, choose to breast-feed. In these societies, HIV-infected women who deviate from the cultural norm of breast-feeding risk exposing their HIV status and becoming prey to negative social implications. For this group of women, defining strategies that can reduce their risk of transmitting HIV to their infants is essential. Based on data from previous studies, this study proposes to test the hypothesis that NVP will reduce breast-feeding transmission of HIV.
Pregnant HIV-positive women take an oral dose of NVP at the onset of labor. A second dose of NVP will be given 48 hours after the first dose if the woman remains in labor. Infants who initiate breast-feeding are randomized to 1 of the 3 study arms below and receive their first dose of NVP within 48 hours of birth.
Arm 1 receives NVP once a week, Arm 2 receives NVP twice a week, and Arm 3 receives NVP daily. There is no placebo control group. The first 18 infants enrolled in each arm will contribute pre- and post- NVP dose blood samples for pharmacokinetics. The remaining infants will contribute data on safety and pre-dose NVP levels only. Infants return to the clinic weekly for visual assessment of NVP toxicity. Women are counseled to stop breast-feeding their infants by the end of 6 months. Infants receive their last dose of NVP at either 24 weeks of age or 1 week after breast-feeding cessation, whichever occurs first, and have follow-up visits until the infant is 32 weeks old.
Ages Eligible for Study: | Child, Adult, Senior |
Sexes Eligible for Study: | All |
Accepts Healthy Volunteers: | No |
Inclusion Criteria
Mothers may be eligible for this study if they:
- Receive prenatal care at King Edward VIII Hospital, Durban, or St. Mary's Hospital, Marianhill, South Africa; or polyclinics in Chitungwiza District, Zimbabwe.
- Are pregnant for at least 30 weeks before giving birth.
- Are at least 18 years of age.
- Are HIV-positive by 2 ELISA tests.
- Have no serious current or previous problems in pregnancy (e.g., seizures).
- Have a fixed home and/or work address.
- Plan to deliver the baby at a hospital or clinic where the study is based.
- Plan to breast-feed their babies.
- Infants may be eligible for this study if they:
- Are born to women participating in this study.
- Weigh at least 2.5 kg at birth.
- Begin breast-feeding by 48 hours.
Exclusion Criteria
Mothers will not be eligible for this study if they:
- Have AIDS or any other serious illness.
- Are using illegal drugs or have been using alcohol for a long time.
- Are sensitive to NVP.
- Have taken any nonnucleoside reverse transcriptase inhibitors in the past.
- Are using rifampin, rifabutin, ketoconazole, macrolides, or cimetidine.
- Infants will not be eligible for this study if they:
- Have jaundice (yellowing of the skin and whites of eyes) that requires a blood transfusion.
- Have any serious or life-threatening condition(s).
Please refer to this study by its ClinicalTrials.gov identifier: NCT00006279
United States, North Carolina | |
Kathy George | |
Durham, North Carolina, United States, 27713 |
Study Chair: | Hoosen Coovadia | |
Study Chair: | Mary Bassett | |
Study Chair: | Salim Karim |
Additional Information:
Responsible Party: | National Institute of Allergy and Infectious Diseases (NIAID) |
ClinicalTrials.gov Identifier: | NCT00006279 History of Changes |
Other Study ID Numbers: |
HIVNET 023 11720 ( Registry Identifier: DAIDS ES ) |
Study First Received: | September 14, 2000 |
Last Updated: | February 13, 2012 |
Keywords provided by National Institute of Allergy and Infectious Diseases (NIAID):
Pregnancy Complications, Infectious Dose-Response Relationship, Drug Drug Administration Schedule Nevirapine |
Disease Transmission, Vertical Reverse Transcriptase Inhibitors Anti-HIV Agents Breast Feeding |
Additional relevant MeSH terms:
HIV Infections Lentivirus Infections Retroviridae Infections RNA Virus Infections Virus Diseases Sexually Transmitted Diseases, Viral Sexually Transmitted Diseases Immunologic Deficiency Syndromes Immune System Diseases Nevirapine |
Reverse Transcriptase Inhibitors Nucleic Acid Synthesis Inhibitors Enzyme Inhibitors Molecular Mechanisms of Pharmacological Action Anti-Retroviral Agents Antiviral Agents Anti-Infective Agents Anti-HIV Agents Cytochrome P-450 CYP3A Inducers Cytochrome P-450 Enzyme Inducers |
ClinicalTrials.gov processed this record on March 30, 2017


text:
The Where You Should've Been Born Test
Their result for The Where You Should've Been Born Test ...
26% Aggression, 68% Spartan, 23% Socialist
You would fit very well into the Japanese nation. Despite your love of technology, personal space and gain are simply not important to you. Instead, you focus on the good of your people, with whom you are very close-knit. Although this blind loyalty may often lead you towards conflict, this happens due to little or no personal want. You believe in free trade as necessary to increase wealth, but not to the extent that it is a detriement to the beliefs of your society. Loyalty is ultimately of paramount importance to you.
Their Analysis (Vertical line = Average)
They scored 26% on Aggression, higher than 46% of your peers.
They scored 68% on Spartan, higher than 75% of your peers.
They scored 23% on Socialist, higher than 6% of your peers.
All possible test results
Although you stand by your communistic viewpoint, you understand the problems that type of government faces in large c... Read more
You are a Spaniard at heart. You like to kick back, relax, and pretty much be lazy. Although you probab... Read more
New Mother Russia!
You are gruff and hostile, have little need for early possesions, and are a fearsome and intimidating person. You therefore are best... Read more
You were definitely meant to be born in in Lu... Read more
Germany isn't the same as it was 60 years ago. Although they may st... Read more
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If you're looking for manga similar to Chimoguri Ringo to Kingyobachi Otoko, you might like these titles. All recommendations are made by Anime-Planet users like you!
Two poor brothers wearing matching bunny suits are distracted from their lives as street performers by a mysterious young girl and a very phallic train. After hitching a ride, they arrive in an elaborate underwater palace inhabited entirely by females, who "entertain" male guests from above the surface. Aside from the females, there is the Dragon God, and Hiroshi - the sole male member of the tribe who holds a deep-seated grudge about being forced to live in the air ducts! Is there any way for the brothers to return to their terrestrial life, after being swept up in this bizarre world of revenge schemes, court intrigue, and time travel?
1 votes
If you enjoyed how completely bizarre either of these manga are, you may enjoy the other. Both have watery settings/characters, a similar sort of visual humor, and will appeal to lovers of the ridiculous.


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Product Description
Howard Elliott Black Eliza Glossy Moss Green Mirror 4079MG
Howard Elliott Has Been Redefining The Home Furnishing And Hospitality Industry With Innovative Designs Of Decorative Mirrors, Accessories, And Occasional Furniture Since 2001. Lifestyles Change The Way We Live And Howard Elliott'S Mission Is To Create Exceptional Products Which Truly Finish A Room. Howard Elliott Distinguishes Itself From The Competitors With The Effortless Adaptability Of Our Product Line. Versatility, Style And Customization Are Just A Few Of The Features Built Into Every Item We Produce. Our Chicago-Land & International Manufacturing Facilities Take Pride In Our Hand-Crafted, Quality Construction. The Size Of Our Production Staff Allows Us To Cater To The Demand Of Any Project Large Or Small. In Addition To Our Main Line Products, Howard Elliott Offers Unlimited Custom Capabilities Ranging From Com On Our Sewn Goods To Custom Paint Colors On Our Mirror Frames. Howard Elliott Is Constantly Refreshing Their Look With New Finishes, Fabrics And Designs Keeping Us, And Therefore You, Ahead Of The Game. With Everything That We Offer, Howard Elliott Is Sure To Be Your Most Valuable Accessory And Occasional Furniture Resource.
Eliza has a rectangular resin frame with an ornate, carved design at the top and is finished with our custom glossy moss green lacquer, giving the piece a bold vintage look.
The high-style design and high-end materials in the mirrors are what set Howard Elliott apart from the competition.
- Manufacture: Howard Elliott
- Category: Mirrors
- Material: Resin
- Finish: Black
- Type: Mirror
- Style: Traditional/Rectangle
- Shape: Rectangle
- UPC Code: 848635048475
- Collection: Eliza
- Related Items: 4079, 4079N, 4079O, 4079R, 4079RB
- Country Of Origin: China
- Overall Frame Size: 34 x 38 x 1
- Mirror Size: 30 x 31
- Unit Of Measure: Inches
- FedEx-able: Yes
- Last Updated Date: 41863.4396412037
- Product Dimension: 34 x 38 x 1
- Features : Eliza Glossy Moss Green Mirror
Howard Elliott's innovative product line is carefully designed and packaged to ensure low damage rates for their high quality and custom items.
Additional Information
Additional Information
Free Shipping | |
Delivery Type | Fedex/UPS Drop off Delivery (If bought alone ) without Appointment / For large quantity, LTL Curbside Delivery with appointment |
Designer | N/A |
Delivery Time | 2-3 Weeks |
Manufacturer | Howard Elliott |
Oversize | N/A |


text: Are you finding it hard to manage all your cluttered books in an order? Bring home Vertigos alluring horse bookend and it will help you in keeping all your books systematically. Made of fine quality ceramic this horse bookend will last for years. This attractive horse bookend set of two is polished in glossy white color palette that will mesmerize your room space. Each bookend holds well carved horse giving your abode a creative touch.Place this bookend anywhere in your abode, a place of your choice and experience the difference. This bookend will keep all your books organized. Wrap this exquisite ceramic horse bookend to your near and dear ones and surprise them immensely. They will be pleased to add one to their decor. Did you get one?. Measures 12" x 4" x 9". Some assembly required.