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#11
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| "Tad Borek" <borekfm[at]pacbell.net> wrote - quote - > Rich Carreiro wrote:
Yes, this is my point.E wrote > > > Yes, it does matter. The more money in the account at the time of the > > > distribution, the greater the distribution. > > > No, it doesn't matter. Your second sentence, while true, is > > irrelevant. Why do you think there's anything special about > > buying distributions? > I think Elle's point is that if you compare buying a fund in say Jan > 2005 to Dec 2005 (whether before or after a Dec 05 distribution)...the > Jan 2005 buyer will earn more income from dividends/interest simply for > holding the fund the full year. As an example that might make things more clear, 401(k)s certainly often offer bond funds. My experience with the various bond funds (investment grade, junk, emerging market, and state municipal) I've owned over the years is they pay a dividend (though technically it might be interest for tax purposes) monthly. As for stock funds, I see for one Fidelity's S&P 500 fund FSMKX has regularly had June and December distributions. Vanguard's S&P 500 fund VFINX has distributions each quarter. I haven't recently gone into the minutiae of how much of such mid-year distributions are dividends and how much cap gains. To get back to the original poster: Barring more information, I still don't think there's a black and white answer to the problem as you posed it. It's a roll of the dice or an instance of "five will get you ten." On the other hand, it seems to me some of the finer points of 401(k)'s that some (Elizabeth for example) made certainly deserve further scrutiny. Or they would if it were my 401(k). |
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#10
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| Rich Carreiro wrote: - quote - > > Yes, it does matter. The more money in the account at the time of the > > distribution, the greater the distribution. > No, it doesn't matter. Your second sentence, while true, is > irrelevant. Why do you think there's anything special about > buying distributions? I think Elle's point is that if you compare buying a fund in say Jan 2005 to Dec 2005 (whether before or after a Dec 05 distribution)...the Jan 2005 buyer will earn more income from dividends/interest simply for holding the fund the full year. The Dec 05 buyer ends up behind either because he didn't receive income distributions during the year, or because he's buying shares at a higher NAV (attributable to the dividends/interest collected by the fund during 2005, but not yet distributed to shareholders). And of course one week's fluctuation in the stock market can completely swamp this. The studies on this topic seem to illustrate the mundane point that in a stock market that, on average, rises over time, it's better, on average, to get your money invested earlier. With many exceptions that make periodic investing much better on the stomach, if not necessarily the wallet! -Tad |
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#9
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| "Elle" <elle_navorski[at]earthlink.net> writes: - quote - > Yes, it does matter. The more money in the account at the time of the
No, it doesn't matter. Your second sentence, while true, is> distribution, the greater the distribution. irrelevant. Why do you think there's anything special about buying distributions? First, capital gain distributions are completely and totally meaningless -- they are an economic nonevent (the only effect they have is a tax effect, which doesn't exist in a 401(k)). So the only distribution that could potentially matter are dividend distributions. Second, as for dividend distributions, they don't matter in the very short term. If you buy $1000 of a mutual fund the day before a dividend distribution your fund holding will be worth exactly what it would be if you bought $1000 of a fund the day after a dividend distribution. Third, if you know up-front (like from a Morningstar report) that a fund had a given total return in the past, or if you are assuming a fund will achieve a given total return, distributions are irrelevant. If you want to get a given total return at a given risk level, in a tax-deferred account you don't (or shouldn't) care what portion of total return comes from appreciation and what portion comes from dividends. Finally, "front-loading" doesn't beat "ongoing" because of distributions, "front-loading" beats "ongoing" because in any investment that has a positive total return, you do better the longer your money is working, and "front-loading" (very slightly) increases the amount of time your money is working. Front-loading will win in a zero-distribution environment and it'll win in a zero-appreciation environment, as long as total return is positive. -- Rich Carreiro rlcarr[at]animato.arlington.ma.us |
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#8
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| "Elle" <elle_navorski[at]earthlink.net> wrote in message news:t1yhf.5260$wf.4423[at]newsread3.news.atl.earthlink.net... - quote - > "Mark Freeland" <nNeEwTs[at]sonic.net> wrote
But you make the obverse assumption - that all 401(k)s have distributions> > Elle wrote: > > > > > Strategy A will result in greater dividend distributions > > > each year, simply because more (stock or whatever) shares > > > will be held in the account for the whole year than with > > > Strategy B. > > > Since most 401(k) investments are in mutual funds that often have a > > single distribution in December, > I chose not to make an assumption that I don't think can be backed up > easily. throughout the year - since you write that front loading WILL result in more distributions. That's the point you missed, below. - quote - > > the "best" one can say is that front
Total return of an investment is independent of whether that investment> > loading MAY result in greater distributions. Regardless, it doesn't > > matter - any distributions simply get reinvested (unless you are going > > to take a loan against your retirement plan, or otherwise drain your > > plan). > Yes, it does matter. The more money in the account at the time of the > distribution, the greater the distribution. makes a distribution*. If an investment has distributions, then you wind up with more shares, but they are each worth less. No difference. Focusing on distributions instead of total returns is the error. Investing earlier WILL result in greater returns (on average). Whether it results in greater distributions or not is uncertain, and doesn't affect the returns in any case. - quote - > We're having a miscommunication. I think people know what I meant.
The first part, at least, for sure.* There is some debate about whether dividend-paying stocks do or should perform better (greater total return) - the theory being that distributing earned income to shareholders lets "the market" decide the best place to put that money to work, as opposed to the company retaining the earnings and automatically reinvesting it in its own business. This was posited when the qualified dividend tax category was promulgated. For a counterexample, see Microsoft. (One exception does not disprove an economic theory, especially when there can be other factors at play.) -- Mark Freeland nNeEwTs[at]sonic.net |
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#7
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| "Mark Freeland" <nNeEwTs[at]sonic.net> wrote - quote - > Elle wrote:
I chose not to make an assumption that I don't think can be backed up> > > Strategy A will result in greater dividend distributions > > each year, simply because more (stock or whatever) shares > > will be held in the account for the whole year than with > > Strategy B. > Since most 401(k) investments are in mutual funds that often have a > single distribution in December, easily. - quote - > the "best" one can say is that front
Yes, it does matter. The more money in the account at the time of the> loading MAY result in greater distributions. Regardless, it doesn't > matter - any distributions simply get reinvested (unless you are going > to take a loan against your retirement plan, or otherwise drain your > plan). distribution, the greater the distribution. - quote - > > OTOH, presumably you'd sock the money for Strategy B into at
We're having a miscommunication. I think people know what I meant.> > least a money market account, and you would gradually draw > > down on this account to make the 401(k) contributions. > 401(k) contributions can only be made by your employer (in conjunction > with reducing your salary to pay for those contributions); you can't > literally "draw down" external moneys. |
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#6
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| "Gene E. Utterback, EA" <Gene[at]AllianceTax.Com> wrote in message news:dlt3jh$u72$1[at]domitilla.aioe.org... - quote - > [...]
That's an excellent point, and one that I'd forgotten (it's been a decade> Many 401(k) plans only make matching contributions when you make a > contribution. The wording in some of the plans I've seen is so specific > that if you stop making contributions because you have reached the limit, > then the company no longer matches either. > [...] since I was in a plan like that). So let me modify my suggestion favoring front-loading to one that says: Figure out the least you need to contribute to get the maximum match - e.g. if the company matches the first 6% you contribute (each time you contribute), then take 6% of your annual wages. Subtract this amount from the max contribution the government lets you make annually. This excess amount is what you should front load. Using the same example figures that Gene used: $168K annual salary * 6% = $10,080. Fed limit: $14,000. Front loading amount (diff): $ 3,920. With a 25% max contribution rate allowed, you can contribute 6% (matched) plus 19% ("excess", unmatched). In January, you contribute 25% of $14,000 ($3,500). 6% ($840) was matched, 19%, or $2,660 was "excess", leaving you $3920 - $2660 = $1260 excess to continue front loading. So in February, you contribute your 6% ($840) for matching, and $1260 in excess contributions. Total contribution for February: $2100. For the remaining 10 months, you drop your contribution to 6% (for matching). That means you contribute 10 * $840, or $8,400 for the last 10 months. Total contributions: $3500 + $2100 + $8400 = $14,000. This way, you front load as much as possible without losing the benefits of the match. It does require a little arithmetic, and the ability to change the amount of contribution on a per-payroll basis. -- Mark Freeland nNeEwTs[at]sonic.net |
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#5
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| "IndyPeter" <IndyPeter.1yrh6p[at]news.investmentbanter.com> wrote in message news:IndyPeter.1yrh6p[at]news.investmentbanter.com... - quote - > Does anyone know how to calculate a theoretical rate of return, say
You've gotten some good responses addressing your question, so I won't add> based on the S&P500, of regular contributions to a 401(k) comparing > "front loading" the contribution at the beginning of each year vs > regular payments spread out over the year? For example, lets say one > contributes $14,000 per year to a 401(k). In case A one makes the > contribution each January in full. In case B one makes the > contribution in 26 installments of $538.46. What is the difference in > accrued amount over 20 years (using S&P500 data)? Is there a > significant difference in strategy A vs B? > -- > IndyPeter to that. What I'd like to do is to provide you with information you didn't ask for. Many 401(k) plans only make matching contributions when you make a contribution. The wording in some of the plans I've seen is so specific that if you stop making contributions because you have reached the limit, then the company no longer matches either. For example, let's assume that your limit is $14,000, you make $14,000 per month ($168,000 per year) and the company matches one half of the first 6% of your contributions, but allows you to defer 25% of your income up to the limit. You choose to max out the contribution and defer 25% - $3,500 - each month. Your employer puts in 3% - $420 - as a match. At the end of April you will have deferred $3,500 four times or $14,000 and your employer will have put in $420 four time or $1,680. The grand total is $15,680. In May, you don't get to make a deferral because you have maxed out. Guess What! Most plans also don't have to make a matching contribution because you aren't. It sucks, but many plans are written that way. Now lets assume that you take a different approach. Instead of maxing out up front, you squeeze the employer. You defer $1,166.66 each month. This is the annual max of $14K divided by 12. Your employer now matches the same $420 a month but does it for 12 months. Now at the end of December you will have deferred $1,166.66 twelve times or $14,000. Your employer now puts in $420 twelve times or $5,040. Now the grand total is $19,040 - $3,360 more than if you front load the plan. And the quicker you can front load the plan, the more you miss out on employer money. Good luck, Gene E. Utterback, EA, RFC |
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#4
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| You're basically asking for the performance of lump sum investing vs dollar cost averaging. If you search for "dollar cost averaging", you'll find many sources on it. There are fierce disagreements over this. Most of the source of the disagreement is in the interpretation of the question. Let me introduce another case C, which is back loading the contribution at the end of the year. During DCA debates, some people are assuming case A vs case B. Other people are assuming case C vs case B. So they're arguing two different things. - quote - > Does anyone know how to calculate a theoretical rate of return, say
Sure, theoretical is not too hard. Set your assumptions. For example,> based on the S&P500, of regular contributions to a 401(k) comparing > "front loading" the contribution at the beginning of each year vs > regular payments spread out over the year? S&P500 total return = 10%. Money market return = 3%. Annual contribution = $14,000. Case A is trivial. For Case B, you'll probably want to make the assumption that you invest the non-contribution amount in a money market. So make two columns to track contributed But let me ask you if Case A is realistic. You don't have $14,000 at the beginning of the year to contribute. Contributions are deducted from each paycheck. More realistic is Case C, where you save up during the year and then invest in one lump sum. Theoretically speaking, Case A > Case B > Case C. Theoretically, you should invest any contributions as soon as you have it to maximize return. - quote - > What is the difference in
Actual data is pretty tough to calculate because you'll need biweekly> accrued amount over 20 years (using S&P500 data)? S&P500 total return data. Your best bet is probably to search for dollar cost averaging articles that have already done the calculations. |
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#3
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| Elle wrote: - quote - > Strategy A will result in greater dividend distributions
Since most 401(k) investments are in mutual funds that often have a> each year, simply because more (stock or whatever) shares > will be held in the account for the whole year than with > Strategy B. single distribution in December, the "best" one can say is that front loading MAY result in greater distributions. Regardless, it doesn't matter - any distributions simply get reinvested (unless you are going to take a loan against your retirement plan, or otherwise drain your plan). - quote - > OTOH, presumably you'd sock the money for Strategy B into at
401(k) contributions can only be made by your employer (in conjunction> least a money market account, and you would gradually draw > down on this account to make the 401(k) contributions. with reducing your salary to pay for those contributions); you can't literally "draw down" external moneys. Though, since you may be left with less take-home pay than you spend, it could be said that you draw down external moneys - but this draw down is not to make later contributions, but to fund the current ones (that are leaving you with too little pay). That could happen with Strategy A, but shouldn't ordinarily with Strategy B. If you can afford to front load, by all means do so. You can always find a third way. If you don't want to dump everything into the market at once (which, as Rich smartly illustrated, will tend to do better), you can average in to the market (as if you were following Stragegy B). Whatever excess you contribute in January can be put into a cash equivalent account within the 401(k). You get the stability of Strategy B, but the added benefit of sheltering more of your money, earlier. There's another benefit to front loading. If something happens with your job - you take a few months off, you switch jobs and your new employer has a 1 year waiting period for participation, etc., then you've still managed to max out. FWIW, I front load, and have allocated as much as 50% for contributions. -- Mark Freeland nNeEwTs[at]sonic.net |
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#2
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| Strategy A will result in greater dividend distributions each year, simply because more (stock or whatever) shares will be held in the account for the whole year than with Strategy B. OTOH, presumably you'd sock the money for Strategy B into at least a money market account, and you would gradually draw down on this account to make the 401(k) contributions. Money market accounts are paying around 3.5% right now. (The S&P 500 dividend yield is only about 1.7% right now.) So with B, you could enjoy a little income on the side from the specified $14k, but that is somewhat to the detriment of the growth of the 401(k). Plus, you have less money tax sheltered using Strategy B. Otherwise, I wouldn't expect the differences to be statistically meaningful. You're dollar cost averaging over a long period, and the DCAing is what's important. The roughly half-year's growth to which Rich alludes could almost just as easily be a half-year's loss. (The markets generally rise, over a long time period, so I won't say the chances of it being a loss are the same.) I'd do that which was appropriate for my situation. E.g. if I were sure I wouldn't need the $14k for the whole year, then I'd put the whole wad in on January 1st. If I thought I might need it, then I'd put it in throughout the year. I'd spend more time worrying about allocating the 401(k) optimally than I would the timing differences you mention below. I understand allocation is a better predicter of return than almost anything else. "IndyPeter" <IndyPeter.1yrh6p[at]news.investmentbanter.comwrote - quote - > Does anyone know how to calculate a theoretical rate of return, say > based on the S&P500, of regular contributions to a 401(k) comparing > "front loading" the contribution at the beginning of each year vs > regular payments spread out over the year? For example, lets say one > contributes $14,000 per year to a 401(k). In case A one makes the > contribution each January in full. In case B one makes the > contribution in 26 installments of $538.46. What is the difference in > accrued amount over 20 years (using S&P500 data)? Is there a > significant difference in strategy A vs B? |
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#1
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| For example, lets say one - quote - > contributes $14,000 per year to a 401(k). In case A one makes the > contribution each January in full. In case B one makes the > contribution in 26 installments of $538.46. Will your payroll department actually do this for you? Most plans have a percent of earnings limitation and this limitation exists for each and every pay period. Would your January income be sufficient to allow a $14,000 contribution? That would mean, if, for instance, the limitation were 25%, that your January earnings would need to be $64,000. If your earnings aren't that high, then you probably wouldn't be allowed to "front load". Elizabeth Richardson |
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| IndyPeter <IndyPeter.1yrh6p[at]news.investmentbanter.com> writes: - quote - > Does anyone know how to calculate a theoretical rate of return, say
Do some googling for stuff like compound growth with contributions.> based on the S&P500, of regular contributions to a 401(k) comparing > "front loading" the contribution at the beginning of each year vs > regular payments spread out over the year? - quote - > For example, lets say one contributes $14,000 per year to a 401(k).
Consider the most extreme cases -- you make your contribution in> In case A one makes the contribution each January in full. In case > B one makes the contribution in 26 installments of $538.46. What is > the difference in accrued amount over 20 years (using S&P500 data)? > Is there a significant difference in strategy A vs B? full on Jan 1 of each year vs. making your contribution in full on Dec 31 of each year. It's pretty clear that the latter series is simply the former series delayed by one year. In other words, the difference between the two extreme approaches will be one year's growth. And since your monthly contribution is roughly a middle ground between the two extremes, the difference between monthly contributions and "front-loading" will be approximately one-half of a year's growth. -- Rich Carreiro rlcarr[at]animato.arlington.ma.us |
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#-1
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| Does anyone know how to calculate a theoretical rate of return, say based on the S&P500, of regular contributions to a 401(k) comparing "front loading" the contribution at the beginning of each year vs regular payments spread out over the year? For example, lets say one contributes $14,000 per year to a 401(k). In case A one makes the contribution each January in full. In case B one makes the contribution in 26 installments of $538.46. What is the difference in accrued amount over 20 years (using S&P500 data)? Is there a significant difference in strategy A vs B? -- IndyPeter |
| Tags |
| 401k, contribution, performance, timing |
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